Although the theory is promising, the duo point out that they have not yet completed its proof. The theory uses a technical procedure known as renormalization, a mathematical way of dealing with infinities that show up in the calculations.

So far Partanen and Tulkki have shown that this works up to a certain point—for so-called ‘first order’ terms—but they need to make sure the infinities can be eliminated throughout the entire calculation.

“If renormalization doesn’t work for higher order terms, you’ll get infinite results. So it’s vital to show that this renormalization continues to work,” explains Tulkki. “We still have to make a complete proof, but we believe it’s very likely we’ll succeed.”

  • Agosagror@lemmy.dbzer0.com
    link
    fedilink
    English
    arrow-up
    4
    ·
    15 hours ago

    Yes but you can prove that something is true given your set of assumptions about the universe.

    A very loose example would be light being constant which could be an assumption, and then you can show that from that relativity is a natural conclusion. Or proof it formally, resulting in the Einstein’s equations.

    • corvus@lemmy.ml
      link
      fedilink
      English
      arrow-up
      1
      arrow-down
      2
      ·
      4 hours ago

      You have no idea what you are talking about. You can’t prove mathematically Einstein’s equations. No fundamental equations in physics were proved mathematically.

      • Agosagror@lemmy.dbzer0.com
        link
        fedilink
        English
        arrow-up
        3
        ·
        edit-2
        3 hours ago

        I said they could be proved from assumptions. In the same fashion as mathematical proofs, they aren’t actually 100% true, they merely say that given these assumptions, the following is true. In maths the assumptions are so acutely obvious, or essentially definitions that we rarely rewrite our proof as the tautologies that they actually are

        I agree with you that the you can’t prove a physical theory, but you can TRY to axiomize it. Which is what Hilbert’s 6th problem was.

        In this way you can show that the equations you have are logically consistent - not that they are 100% true.

        The crux of this argument is defintional, not factual, you take proof in an experimental way, as such no theory can be proven. I take proof to mean proven logically consistent. As such any good theory should be 100% proven, otherwise 1 might as be 0.