SlideShare a Scribd company logo
1 of 10
What is a Circle?
By: Aleksey Gladkov
Simple At First Glance
Circles are actually
figures of near infinite
complexity, which can
explain the very
foundtions of our
mathematical system.
Projection
A circle is actually a 2
dimensional
projection of a 1
dimensional object, a
line.
The nice thing is, you
get 2 more
dimensions for free.
3 Dimensions
In higher dimensions
choice starts to
become a factor.
Do you project into 3d
space as a sphere or
a spiral?
Both are valid circular
2d objects.
4 Dimensions
Further choice is
added in time, as to
how you decide to
draw your 1,2, or 3
dimensional object.
You start with a point,
and it is all choice
from there.
Rationality
So called circular logic is often frouned upon as
fallacious, but I see it as logic that can support
itself, provided you can spot its circular nature and
stop in the right time.
Number Theory
We can now tackle the true crux of the matter,
prime number theory. I postulate that there are
only 2 real prime numbers, 0 and 1,since all other
numbers can be expressed rationally by simple
inversion as a fraction or as a more complex
function of these two, and all mathematical
systems are based in binary ideals, the idea that
nothing and something are different, that the
difference is real and measurable, and most of all
significant.
The Look of Things
We don't have to stop there though. We can
use our understanding of dimensionality to
further collapse the problem into a single
solution. Both 0 and 1 can be the same object
viewed at different times, from different sides,
and thus mathematics resolves into a mirror of
reality, a window back into our own world, just a
little different due to temporary perspective shift
(relativity), and counting higher than one (or
trying to solve pi) becomes running around in a
circle wondering why it takes so long to reach
the end.
Circular Logic
The most important thing about measuring
circles is knowing when to stop.
At this point the argument loops back around to
the nature of circles, and we know it is time to
stop having it.
Thank You Very Much
Best Regards
projectLeX
So what is a circle?
It is a way to binarize the universe with relativity
by setting up a frame of reference.

More Related Content

Similar to What is a circle

TheSource - Metaphysics of an Amateur Scientist
TheSource - Metaphysics of an Amateur ScientistTheSource - Metaphysics of an Amateur Scientist
TheSource - Metaphysics of an Amateur Scientist
John47Wind
 
Scientific notation & scaling presentation
Scientific notation & scaling presentationScientific notation & scaling presentation
Scientific notation & scaling presentation
Henry OConnor
 
Goldbach Conjecture
Goldbach ConjectureGoldbach Conjecture
Goldbach Conjecture
Anil1091
 
HSPA Workshop Presentation 2009
HSPA Workshop Presentation 2009HSPA Workshop Presentation 2009
HSPA Workshop Presentation 2009
Ryan Pineda
 
The Relevance and Irrelevance of Heisenberg’s Uncertainty Principle for the Q...
The Relevance and Irrelevance of Heisenberg’s Uncertainty Principle for the Q...The Relevance and Irrelevance of Heisenberg’s Uncertainty Principle for the Q...
The Relevance and Irrelevance of Heisenberg’s Uncertainty Principle for the Q...
Joel Hunter
 
A guide for teachers – Years 11 and 121 23
A guide for teachers – Years 11 and 121  23 A guide for teachers – Years 11 and 121  23
A guide for teachers – Years 11 and 121 23
mecklenburgstrelitzh
 
A guide for teachers – Years 11 and 121 23 .docx
A guide for teachers – Years 11 and 121  23 .docxA guide for teachers – Years 11 and 121  23 .docx
A guide for teachers – Years 11 and 121 23 .docx
makdul
 

Similar to What is a circle (20)

TheSource - Metaphysics of an Amateur Scientist
TheSource - Metaphysics of an Amateur ScientistTheSource - Metaphysics of an Amateur Scientist
TheSource - Metaphysics of an Amateur Scientist
 
Mth101 handouts 1_45
Mth101 handouts 1_45Mth101 handouts 1_45
Mth101 handouts 1_45
 
mth101 handouts lecture 1 - 45
mth101 handouts lecture 1 - 45mth101 handouts lecture 1 - 45
mth101 handouts lecture 1 - 45
 
Fractions
FractionsFractions
Fractions
 
How can there be different sizes of infinity
How can there be different sizes of infinityHow can there be different sizes of infinity
How can there be different sizes of infinity
 
20130523 06 - The mathematics the way algorithms think / the mathematics the ...
20130523 06 - The mathematics the way algorithms think / the mathematics the ...20130523 06 - The mathematics the way algorithms think / the mathematics the ...
20130523 06 - The mathematics the way algorithms think / the mathematics the ...
 
Maths
MathsMaths
Maths
 
Scientific notation & scaling presentation
Scientific notation & scaling presentationScientific notation & scaling presentation
Scientific notation & scaling presentation
 
Goldbach Conjecture
Goldbach ConjectureGoldbach Conjecture
Goldbach Conjecture
 
recreation mathematics
recreation mathematicsrecreation mathematics
recreation mathematics
 
Fuzzy mathematics:An application oriented introduction
Fuzzy mathematics:An application oriented introductionFuzzy mathematics:An application oriented introduction
Fuzzy mathematics:An application oriented introduction
 
philopaper
philopaperphilopaper
philopaper
 
HSPA Workshop Presentation 2009
HSPA Workshop Presentation 2009HSPA Workshop Presentation 2009
HSPA Workshop Presentation 2009
 
what-is-algebraic-topology
what-is-algebraic-topologywhat-is-algebraic-topology
what-is-algebraic-topology
 
maths TRICKS
maths TRICKSmaths TRICKS
maths TRICKS
 
Digital txtbook final
Digital txtbook finalDigital txtbook final
Digital txtbook final
 
Fractal Dimensions
Fractal DimensionsFractal Dimensions
Fractal Dimensions
 
The Relevance and Irrelevance of Heisenberg’s Uncertainty Principle for the Q...
The Relevance and Irrelevance of Heisenberg’s Uncertainty Principle for the Q...The Relevance and Irrelevance of Heisenberg’s Uncertainty Principle for the Q...
The Relevance and Irrelevance of Heisenberg’s Uncertainty Principle for the Q...
 
A guide for teachers – Years 11 and 121 23
A guide for teachers – Years 11 and 121  23 A guide for teachers – Years 11 and 121  23
A guide for teachers – Years 11 and 121 23
 
A guide for teachers – Years 11 and 121 23 .docx
A guide for teachers – Years 11 and 121  23 .docxA guide for teachers – Years 11 and 121  23 .docx
A guide for teachers – Years 11 and 121 23 .docx
 

What is a circle

  • 1. What is a Circle? By: Aleksey Gladkov
  • 2. Simple At First Glance Circles are actually figures of near infinite complexity, which can explain the very foundtions of our mathematical system.
  • 3. Projection A circle is actually a 2 dimensional projection of a 1 dimensional object, a line. The nice thing is, you get 2 more dimensions for free.
  • 4. 3 Dimensions In higher dimensions choice starts to become a factor. Do you project into 3d space as a sphere or a spiral? Both are valid circular 2d objects.
  • 5. 4 Dimensions Further choice is added in time, as to how you decide to draw your 1,2, or 3 dimensional object. You start with a point, and it is all choice from there.
  • 6. Rationality So called circular logic is often frouned upon as fallacious, but I see it as logic that can support itself, provided you can spot its circular nature and stop in the right time.
  • 7. Number Theory We can now tackle the true crux of the matter, prime number theory. I postulate that there are only 2 real prime numbers, 0 and 1,since all other numbers can be expressed rationally by simple inversion as a fraction or as a more complex function of these two, and all mathematical systems are based in binary ideals, the idea that nothing and something are different, that the difference is real and measurable, and most of all significant.
  • 8. The Look of Things We don't have to stop there though. We can use our understanding of dimensionality to further collapse the problem into a single solution. Both 0 and 1 can be the same object viewed at different times, from different sides, and thus mathematics resolves into a mirror of reality, a window back into our own world, just a little different due to temporary perspective shift (relativity), and counting higher than one (or trying to solve pi) becomes running around in a circle wondering why it takes so long to reach the end.
  • 9. Circular Logic The most important thing about measuring circles is knowing when to stop. At this point the argument loops back around to the nature of circles, and we know it is time to stop having it. Thank You Very Much Best Regards projectLeX
  • 10. So what is a circle? It is a way to binarize the universe with relativity by setting up a frame of reference.