havent u ever though to let GPT rewrite wikipedia articles in easier to understand text?

[_MVP_]

i think this would very much accelerate the learning progress

 

[Hurricane1]

What if we get a ChatGPT brain chip to think for us

 

[Petsmart]

What if we just fuck chatgpt in the ass and cum

 

[_MVP_]

example:

rewrite this text into easier to understand text. "The resulting Euclidean geometry is the study of shapes and their arrangements constructed from lines, planes and circles in the Euclidean plane (plane geometry) and the three-dimensional Euclidean space.[20]Euclidean geometry was developed without change of methods or scope until the 17th century, when René Descartes introduced what is now called Cartesian coordinates. This constituted a major change of paradigm: Instead of defining real numbers as lengths of line segments (see number line), it allowed the representation of points using their coordinates, which are numbers. Algebra (and later, calculus) can thus be used to solve geometrical problems. Geometry was split into two new subfields: synthetic geometry, which uses purely geometrical methods, and analytic geometry, which uses coordinates systemically.[23]Analytic geometry allows the study of curves unrelated to circles and lines. Such curves can be defined as the graph of functions, the study of which led to differential geometry. They can also be defined as implicit equations, often polynomial equations (which spawned algebraic geometry). Analytic geometry also makes it possible to consider Euclidean spaces of higher than three dimensions.[20]In the 19th century, mathematicians discovered non-Euclidean geometries, which do not follow the parallel postulate. By questioning that postulate's truth, this discovery has been viewed as joining Russell's paradox in revealing the foundational crisis of mathematics. This aspect of the crisis was solved by systematizing the axiomatic method, and adopting that the truth of the chosen axioms is not a mathematical problem.[24][6] In turn, the axiomatic method allows for the study of various geometries obtained either by changing the axioms or by considering properties that do not change under specific transformations of the space.[25]"

ChatGPT:​

Sure! Here's a simplified version of the text, using easier-to-understand language:

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Euclidean geometry is the study of shapes and how they are arranged using lines, planes, and circles. This includes flat surfaces (called plane geometry) and three-dimensional space.
For many centuries, Euclidean geometry stayed mostly the same. Then, in the 1600s, René Descartes introduced Cartesian coordinates—a way to describe points using numbers (like (x, y)). This was a big shift. Before this, numbers were mainly used to measure line lengths. Now, algebra and later calculus could be used to solve geometry problems.
This led to two main types of geometry:

• Synthetic geometry: uses traditional geometric methods without coordinates.
• Analytic geometry: uses coordinates and algebra to study shapes.

Analytic geometry made it possible to study more complex curves—not just circles and lines. These curves could be described using equations. This led to:

• Differential geometry (studying curves with calculus)
• Algebraic geometry (studying curves from algebraic equations)
  It also opened the door to studying spaces with more than three dimensions.

In the 1800s, mathematicians found new kinds of geometry called non-Euclidean geometries, which do not follow one of Euclid’s basic rules (the parallel postulate). This discovery raised deep questions about the foundations of math, similar to Russell’s paradox.
To address these issues, mathematicians formalized the axiomatic method—where math is based on a set of agreed-upon rules (axioms), and whether those rules are “true” is not a math question. This allowed people to explore different types of geometry by changing the rules or studying what stays the same under certain transformations.

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Let me know if you want a version even simpler, like for middle school level.

 

[_MVP_]

Let me know if you want a version even simpler, like for middle school level.

hahahah

 

[_MVP_]

yes, middle school level please

ChatGPT:​

Absolutely! Here's a version of the text written for a middle school level:

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Euclidean geometry is a type of math that studies shapes, like lines, circles, and surfaces. It looks at how these shapes fit together on flat surfaces and in 3D space.
For a long time, geometry stayed mostly the same. But in the 1600s, a man named René Descartes came up with a new idea: using coordinates (like (x, y)) to show where points are. This helped people use algebra to solve geometry problems, not just drawing and measuring.
After this, geometry split into two main types:

• Synthetic geometry: uses drawings and logic, like the old way.
• Analytic geometry: uses numbers and equations to study shapes.

Analytic geometry made it possible to study all kinds of curves and shapes—not just lines and circles. Some of these curves are used in advanced math like:

• Differential geometry (uses calculus to study curves)
• Algebraic geometry (uses equations to describe shapes)

It also helped people imagine spaces with more than three dimensions!
In the 1800s, mathematicians found new kinds of geometry, called non-Euclidean geometry. These don't follow one of the old rules (about parallel lines). This discovery made people think hard about how math works and what makes something “true” in math.
To deal with this, mathematicians created a system where you start with basic rules (called axioms) and build everything from there. In this way, different types of geometry can be created by changing the rules or looking at what stays the same when shapes are moved or changed in certain ways.

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Let me know if you’d like any parts explained even more clearly!

 

[kazama]

Thats why Im addicted to chatgpt, it makes it much easier to learn anything
if i still give the jfl references

 

[vevcred]

What if we just fuck chatgpt in the ass and cum

what if

 

[_MVP_]

it offers to make it even in elementary school level.

here i let the middle school version be translated into german.

ok now translate the middle school level text into german.

ChatGPT:​

Natürlich! Hier ist die mittlere Schulstufen-Version des Textes auf Deutsch übersetzt:

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Euklidische Geometrie ist eine Art von Mathematik, die sich mit Formen wie Linien, Kreisen und Flächen beschäftigt. Sie untersucht, wie diese Formen auf ebenen Flächen und im dreidimensionalen Raum zusammenpassen.
Lange Zeit blieb die Geometrie fast unverändert. Aber im 17. Jahrhundert hatte ein Mann namens René Descartes eine neue Idee: Er verwendete Koordinaten (wie zum Beispiel (x, y)), um Punkte zu beschreiben. So konnte man Algebra nutzen, um geometrische Probleme zu lösen – nicht nur zeichnen und messen.
Danach teilte sich die Geometrie in zwei Hauptbereiche:

• Synthetische Geometrie: verwendet Zeichnungen und logisches Denken – also die klassische Methode.
• Analytische Geometrie: verwendet Zahlen und Gleichungen, um Formen zu untersuchen.

Durch die analytische Geometrie konnten Mathematiker ganz neue Kurven und Formen untersuchen – nicht nur Linien und Kreise. Einige davon gehören zu schwierigerer Mathematik wie:

• Differenzialgeometrie (verwendet Kalkül, um Kurven zu untersuchen)
• Algebraische Geometrie (beschreibt Formen mit Gleichungen)

Damit konnte man sich auch Räume mit mehr als drei Dimensionen vorstellen!
Im 19. Jahrhundert entdeckten Mathematiker neue Arten von Geometrie, die man nichteuklidische Geometrien nennt. Diese folgen nicht mehr einer der alten Regeln (über parallele Linien). Diese Entdeckung brachte große Fragen darüber auf, wie Mathematik funktioniert und was in der Mathematik als „wahr“ gilt.
Um damit umzugehen, erfanden Mathematiker ein System, bei dem man mit Grundregeln (genannt Axiome) beginnt und alles darauf aufbaut. So kann man verschiedene Arten von Geometrie untersuchen, indem man die Regeln verändert oder schaut, was bei bestimmten Veränderungen gleich bleibt.

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Wenn du willst, kann ich das auch noch einfacher machen – zum Beispiel für Grundschüler.