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Kalle Lintinen
Jan 22 min read
The Possibly Accurate Equations for the Theory of Everything
Today I’m going to do something that one should never do. I’m claiming that I possibly got the equations correct for the vector...
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Kalle Lintinen
Jan 12 min read
Killing My Darlings, Once More
For some time, I’ve been attempting to come up with the equations for the ellipse of refraction. However, now that I finally found the...
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Kalle Lintinen
Dec 31, 20234 min read
I Asked ChatGPT to Help Me Tilt My Ellipse
In my last post I showed how I was able to come up with the length L of the semi-major axis of the ellipse of refraction and I also...
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Kalle Lintinen
Dec 30, 20232 min read
The Easiest Angle of Refraction
For the past two weeks I’ve been attempting to introduce refraction to the otherwise perfectly fine vector equations of everything. Or if...
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Kalle Lintinen
Dec 28, 20232 min read
New Projections, Once More
In my last post I talked about the elegance with which I was able to use laws of sines and cosines to figure out the first two angles...
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Kalle Lintinen
Dec 27, 20232 min read
The Laws of Sines and Cosines
In my last post I showed a teaser image of the shapes involved in figuring out the three angles that define refraction (see below)....
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Kalle Lintinen
Dec 25, 20232 min read
The Tale of Three Angles
It’s been again quite a while since my last post. This usually means that I’ve been working on challenging mathematical riddle. It’s...
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Kalle Lintinen
Dec 19, 20232 min read
The Tilted Projection
In my last post I showed the three different projections of the three-dimensional scheme of refraction from the vector representation of...
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Kalle Lintinen
Dec 19, 20231 min read
The Primary Projections
In my last post I said that I had quite possibly found the shapes that describe the refraction that is behind the Theory of Everything....
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Kalle Lintinen
Dec 17, 20232 min read
I’ve Got the Shape but I Ain't Have the Equations
In my last post I introduced the concept of elliptical refraction and showed that it explains refraction better than using two...
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Kalle Lintinen
Dec 17, 20232 min read
Elliptical Refraction
In my last post I was happy to announce that I had gotten the vector equations for orthogonal refraction sorted out. I was even able to...
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Kalle Lintinen
Dec 16, 20233 min read
The Vector Equations of Everything
I have been keeping a pause from my posts for some time because I’ve been dealing with the equations describing the vectors between...
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Kalle Lintinen
Dec 9, 20231 min read
Cross Product Cubism in Action
Today’s post is about cross product cubism in action. In my last post I showed a single image with one cube of cross product that allows...
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Kalle Lintinen
Dec 8, 20231 min read
Cubistic Cross Product
While I could make today’s post long, I decided to keep it short, because I wanted the images to speak for themselves. In my last post I...
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Kalle Lintinen
Dec 6, 20232 min read
Orthogonal Refraction
In my last post I talked about having the tools to test ideas about helical twisting and showed some cool images. However, I didn’t...
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Kalle Lintinen
Dec 5, 20231 min read
Helical Vectors
In my last post I showed how the angle of interconnected triplet of dots can be increased to introduce twist into an ordered origami....
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Kalle Lintinen
Dec 5, 20232 min read
A Twisted Origami
I thought I was writing a completely different post for today, but I ended up writing about the origami folding of the Higgs boson. The...
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Kalle Lintinen
Dec 4, 20231 min read
Twisting with Vectors
Inspired by my last post that showed the geometry of pseudo-twisting, I decided to apply it to actual twisting of helices. And as I...
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Kalle Lintinen
Dec 3, 20232 min read
Building the Higgs Boson One Vector at a Time
In my last post I made the statement that I should be able to come up with the shape of the Higgs boson, just using linear algebra and...
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Kalle Lintinen
Dec 2, 20232 min read
The Higgs Helix and the Entangled Mass
Inspired upon my previous post that described the general spinless shape of the Higgs boson, I started thinking about the nature of mass....
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