An Indian from a shit hole country

No you can't. Even the most precise machine tools, measuring tools, calipers have small margins of error which can never be entirely eliminated.

Pi is an abstract concept which is derived from geometrically perfect, idealized Euclidean circles that cannot be precisely replicated in the real world.
its 100% fixed. circles are fully realizable in reality.

you're stupid.
 
its 100% fixed. circles are fully realizable in reality.
You cannot create a geometrically perfect, idealized Euclidean circle in real life. Microscopic imperfections in the printing surface medium, imperfections in the drafting tools, atomic sized or pixelated imperfections in a digital representation.

In real life, errors can be arbitrarily minimized but never eliminated.

The geometrically perfect, idealized Euclidean circle only exists in the mind as an abstract mathematical object.
 
You cannot create a geometrically perfect,, idealized Euclidean circle in real life. Microscopic imperfections in the printing surface medium, imperfections in the drafting tools, atomic sized or pixalated imperfections in a digital representation.

In real life, errors can be arbitrarily minimized but never eliminated.

The geometrically perfect, idealized Euclidean circle only exists in the mind as an abstract mathematical object.
yes you can.

children do it with compasses everyday.
 
we could revolutionize construction with compasses with Lazer cutters on the tips.

oh wait.

this was the khazar trick to end tartarian construction.

I see it now.
 
yes you can.

children do it with compasses everyday.
Compasses are drafting tools, and all physical tools have small margins of error that can be minimized but never completely eliminated. The paper surface itself introduces tiny imperfections. Euclidean geometric space is perfectly and ideally flat.

The geometrically perfect, idealized Euclidean circle only exists in the mind as an abstract mathematical object.
 
Compasses are drafting tools, and all physical tools have small margins of error that can be minimized but never completely eliminated. The paper surface itself introduces tiny imperfections. Euclidean geometric space is perfectly and ideally flat.

The geometrically perfect, idealized Euclidean circle only exists in the mind as an abstract mathematical object.
there no margin of error.

compass circles are perfect.

stfu.
 
there no margin of error.

compass circles are perfect!

Are compass circles 'perfect'?​

No, circles drawn with a real physical compass are not mathematically perfect. [1]

Why Physical Compass Circles Fall Short
    • Mechanical Play: The hinge or joint in a real compass can flex, wobble, or slip slightly while rotating.
    • Pencil Lead Width: The graphite tip has thickness, meaning the drawn line has width rather than being an infinitely thin geometric curve.
    • Pivot Slip: The metal needle point can wiggle, enlarge the center hole, or shift off its exact starting coordinate.
    • Surface Irregularities: Variations in the paper texture or the underlying desk surface cause microscopic bumps in the line
 

Are compass circles 'perfect'?​

No, circles drawn with a real physical compass are not mathematically perfect. [1]

Why Physical Compass Circles Fall Short
    • Mechanical Play: The hinge or joint in a real compass can flex, wobble, or slip slightly while rotating.
    • Pencil Lead Width: The graphite tip has thickness, meaning the drawn line has width rather than being an infinitely thin geometric curve.
    • Pivot Slip: The metal needle point can wiggle, enlarge the center hole, or shift off its exact starting coordinate.
    • Surface Irregularities: Variations in the paper texture or the underlying desk surface cause microscopic bumps in the line
AI lies.

we know this.

they are perfect.

I could make perfect circles in stone with a compass with Lazer pointers on it.
 
I disagree.
To summarize the litany of things you got wrong in this thread:​

1) A geometrically perfect, idealized Euclidean circle does not exist, and cannot be created in the real world.

2) Pi does not have some finite value we can represent as a quantity.

3) There are an uncountable infinite amount of numbers between 3.14 and 3.15.
 
To summarize the litany of things you got wrong in this thread:​

1) A geometrically perfect, idealized Euclidean circle does not exist, and cannot be created in the real world.

2) Pi does not have some finite value we can represent as a quantity.

3) There are an uncountable infinite amount of numbers between 3.14 and 3.15.
This a mix of wrongness and distractions.
Thanks.
 
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