Hyperreal and Surreal Numbers
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These are the two lesser known number systems, with confusing names.
Published:
These are the two lesser known number systems, with confusing names.
Published:
In 1852, Chebyshev proved the Bertrand’s postulate:
Published:
This has been an exciting week! Prof. Sukanta Pati proved an interesting theorem that enables us to get decomposition of $2m-1\times n$ grids into simpler grids, hence simplifying counting to large extent (note that $m=n$ is also allowed). It enables us to surpass the difficulty posed by “more than two crosses in one square”, thus supporting the idea of colouring (i.e. not giving importance to two crosses in a square).
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While discussing this problem with Dr. Shailesh Shirali, he commented that there has to be a way to phrase the problem in terms of a ray of light being reflected off the walls of the rectangle, bouncing around, proceeding from one corner to some other corner.
Published:
I found many counterexamples to my conjecture, like
Also, grant93jr made the following comment:
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I will continue the previous post. Now the question to be answered is that:
Published:
While doodling in my college classes, I designed an algorithm which I called Cross Diagonal Cover Algorithm:
Published:
My quest for building a cheap PC capable of running Linux, especially LaTeX.
Published:
These are the two lesser known number systems, with confusing names.
Published:
Following is the comparison of tech specs of my new tablet (USD 315 + taxes) with the older tablet (USD 280 + taxes):
Published:
In this post I discuss the options available for doing computational experiments in advanced number theory.
Published:
My quest for buying a cheap lightweight laptop that can run Linux and backup data efficiently.
Published:
In 1852, Chebyshev proved the Bertrand’s postulate:
Published:
Consider the following example from Piskunov’s “Integral and Differential Calculus”:
Published:
Cypherpunks write code (A Cypherpunk’s Manifesto - Eric Hughes, 1993). Therefore, I want to work through various problems from Project Euler and Cryptopals. However, currently, I can’t code proficiently in any language.
Published:
Consider the following example from Piskunov’s “Integral and Differential Calculus”:
Published:
In 1852, Chebyshev proved the Bertrand’s postulate:
Published:
My quest for buying a cheap lightweight laptop that can run Linux and backup data efficiently.
Published:
The problem has finally been solved by Matthew Scroggs.
Published:
This has been an exciting week! Prof. Sukanta Pati proved an interesting theorem that enables us to get decomposition of $2m-1\times n$ grids into simpler grids, hence simplifying counting to large extent (note that $m=n$ is also allowed). It enables us to surpass the difficulty posed by “more than two crosses in one square”, thus supporting the idea of colouring (i.e. not giving importance to two crosses in a square).
Published:
While discussing this problem with Dr. Shailesh Shirali, he commented that there has to be a way to phrase the problem in terms of a ray of light being reflected off the walls of the rectangle, bouncing around, proceeding from one corner to some other corner.
Published:
I found many counterexamples to my conjecture, like
Also, grant93jr made the following comment:
Published:
The problem has finally been solved by Matthew Scroggs.
Published:
This has been an exciting week! Prof. Sukanta Pati proved an interesting theorem that enables us to get decomposition of $2m-1\times n$ grids into simpler grids, hence simplifying counting to large extent (note that $m=n$ is also allowed). It enables us to surpass the difficulty posed by “more than two crosses in one square”, thus supporting the idea of colouring (i.e. not giving importance to two crosses in a square).
Published:
In this post I discuss the options available for doing computational experiments in advanced number theory.
Published:
Cypherpunks write code (A Cypherpunk’s Manifesto - Eric Hughes, 1993). Therefore, I want to work through various problems from Project Euler and Cryptopals. However, currently, I can’t code proficiently in any language.
Published:
I will continue the previous post. Now the question to be answered is that:
Published:
These are the two lesser known number systems, with confusing names.
Published:
The problem has finally been solved by Matthew Scroggs.
Published:
This has been an exciting week! Prof. Sukanta Pati proved an interesting theorem that enables us to get decomposition of $2m-1\times n$ grids into simpler grids, hence simplifying counting to large extent (note that $m=n$ is also allowed). It enables us to surpass the difficulty posed by “more than two crosses in one square”, thus supporting the idea of colouring (i.e. not giving importance to two crosses in a square).
Published:
While discussing this problem with Dr. Shailesh Shirali, he commented that there has to be a way to phrase the problem in terms of a ray of light being reflected off the walls of the rectangle, bouncing around, proceeding from one corner to some other corner.
Published:
I found many counterexamples to my conjecture, like
Also, grant93jr made the following comment:
Published:
I will continue the previous post. Now the question to be answered is that:
Published:
My quest for buying a cheap lightweight laptop that can run Linux and backup data efficiently.
Published:
My quest to find the best Linux distro for the new PC.
Published:
This has been an exciting week! Prof. Sukanta Pati proved an interesting theorem that enables us to get decomposition of $2m-1\times n$ grids into simpler grids, hence simplifying counting to large extent (note that $m=n$ is also allowed). It enables us to surpass the difficulty posed by “more than two crosses in one square”, thus supporting the idea of colouring (i.e. not giving importance to two crosses in a square).
Published:
While discussing this problem with Dr. Shailesh Shirali, he commented that there has to be a way to phrase the problem in terms of a ray of light being reflected off the walls of the rectangle, bouncing around, proceeding from one corner to some other corner.
Published:
I found many counterexamples to my conjecture, like
Also, grant93jr made the following comment:
Published:
I will continue the previous post. Now the question to be answered is that:
Published:
While doodling in my college classes, I designed an algorithm which I called Cross Diagonal Cover Algorithm:
Published:
Cypherpunks write code (A Cypherpunk’s Manifesto - Eric Hughes, 1993). Therefore, I want to work through various problems from Project Euler and Cryptopals. However, currently, I can’t code proficiently in any language.
Published:
In this post I have written down the steps one can follow to use the Terminal Emulator as a versatile LaTeX editor. A good reference for learning LaTeX is “The not so Short Introduction to LaTeX.”
Published:
My quest to find the best Linux distro for the new PC.
Published:
In this post I have collected the options available for embedding vector graphics in LaTeX when using pdfLaTeX.
Published:
In this post I have collected the options available for embedding vector graphics in LaTeX when using pdfLaTeX.
Published:
In this post I discuss the options available for doing computational experiments in advanced number theory.
Published:
This has been an exciting week! Prof. Sukanta Pati proved an interesting theorem that enables us to get decomposition of $2m-1\times n$ grids into simpler grids, hence simplifying counting to large extent (note that $m=n$ is also allowed). It enables us to surpass the difficulty posed by “more than two crosses in one square”, thus supporting the idea of colouring (i.e. not giving importance to two crosses in a square).
Published:
While discussing this problem with Dr. Shailesh Shirali, he commented that there has to be a way to phrase the problem in terms of a ray of light being reflected off the walls of the rectangle, bouncing around, proceeding from one corner to some other corner.
Published:
In this post I have collected the options available for embedding vector graphics in LaTeX when using pdfLaTeX.
Published:
The problem has finally been solved by Matthew Scroggs.
Published:
My quest for buying a cheap lightweight laptop that can run Linux and backup data efficiently.
Published:
These are the two lesser known number systems, with confusing names.
Published:
In this post I have collected the options available for embedding vector graphics in LaTeX when using pdfLaTeX.
Published:
My quest for buying a cheap lightweight laptop that can run Linux and backup data efficiently.
Published:
These are the two lesser known number systems, with confusing names.
Published:
In this post I have collected the options available for embedding vector graphics in LaTeX when using pdfLaTeX.
Published:
In this post I have written down the steps one can follow to use the Terminal Emulator as a versatile LaTeX editor. A good reference for learning LaTeX is “The not so Short Introduction to LaTeX.”
Published:
My quest to find the best Linux distro for the new PC.
Published:
My quest for building a cheap PC capable of running Linux, especially LaTeX.
Published:
My quest for buying a cheap lightweight laptop that can run Linux and backup data efficiently.
Published:
My quest for buying a cheap lightweight laptop that can run Linux and backup data efficiently.
Published:
In this post I have written down the steps one can follow to use the Terminal Emulator as a versatile LaTeX editor. A good reference for learning LaTeX is “The not so Short Introduction to LaTeX.”
Published:
My quest to find the best Linux distro for the new PC.
Published:
My quest for building a cheap PC capable of running Linux, especially LaTeX.
Published:
My quest for building a cheap PC capable of running Linux, especially LaTeX.
Published:
These are the two lesser known number systems, with confusing names.
Published:
In this post I discuss the options available for doing computational experiments in advanced number theory.
Published:
In this post I would like to share my old writeup about there existence of a continuous surjective map from $\mathbb{R}$ to $\mathbb{R}^2$. In other words, we will prove that that Hilbert’s Curve is a continuous surjective map. The proof presented here was explained by Dr. Manas Ranjan Sahoo, 3 years ago on 15th April 2016.
Published:
In this post I discuss the options available for doing computational experiments in advanced number theory.
Published:
In this post I have collected the options available for embedding vector graphics in LaTeX when using pdfLaTeX.
Published:
The problem has finally been solved by Matthew Scroggs.
Published:
In this post I would like to share my old writeup about there existence of a continuous surjective map from $\mathbb{R}$ to $\mathbb{R}^2$. In other words, we will prove that that Hilbert’s Curve is a continuous surjective map. The proof presented here was explained by Dr. Manas Ranjan Sahoo, 3 years ago on 15th April 2016.
Published:
Consider the following example from Piskunov’s “Integral and Differential Calculus”:
Published:
In this post I discuss the options available for doing computational experiments in advanced number theory.
Published:
The problem has finally been solved by Matthew Scroggs.
Published:
This has been an exciting week! Prof. Sukanta Pati proved an interesting theorem that enables us to get decomposition of $2m-1\times n$ grids into simpler grids, hence simplifying counting to large extent (note that $m=n$ is also allowed). It enables us to surpass the difficulty posed by “more than two crosses in one square”, thus supporting the idea of colouring (i.e. not giving importance to two crosses in a square).
Published:
While discussing this problem with Dr. Shailesh Shirali, he commented that there has to be a way to phrase the problem in terms of a ray of light being reflected off the walls of the rectangle, bouncing around, proceeding from one corner to some other corner.
Published:
I found many counterexamples to my conjecture, like
Also, grant93jr made the following comment:
Published:
I will continue the previous post. Now the question to be answered is that:
Published:
While doodling in my college classes, I designed an algorithm which I called Cross Diagonal Cover Algorithm:
Published:
These are the two lesser known number systems, with confusing names.
Published:
In this post I discuss the options available for doing computational experiments in advanced number theory.
Published:
My quest to find the best Linux distro for the new PC.
Published:
In this post I discuss the options available for doing computational experiments in advanced number theory.
Published:
Following is the comparison of tech specs of my new tablet (USD 315 + taxes) with the older tablet (USD 280 + taxes):
Published:
In this post I discuss the options available for doing computational experiments in advanced number theory.
Published:
My quest to find the best Linux distro for the new PC.
Published:
Following is the comparison of tech specs of my new tablet (USD 315 + taxes) with the older tablet (USD 280 + taxes):
Published:
In this post I have written down the steps one can follow to use the Terminal Emulator as a versatile LaTeX editor. A good reference for learning LaTeX is “The not so Short Introduction to LaTeX.”
Published:
My quest to find the best Linux distro for the new PC.
Published:
My quest for building a cheap PC capable of running Linux, especially LaTeX.
Published:
Following is the comparison of tech specs of my new tablet (USD 315 + taxes) with the older tablet (USD 280 + taxes):
Published:
My quest for building a cheap PC capable of running Linux, especially LaTeX.
Published:
In this post I have collected the options available for embedding vector graphics in LaTeX when using pdfLaTeX.
Published:
These are the two lesser known number systems, with confusing names.
Published:
Consider the following example from Piskunov’s “Integral and Differential Calculus”:
Published:
In this post I discuss the options available for doing computational experiments in advanced number theory.
Published:
In 1852, Chebyshev proved the Bertrand’s postulate:
Published:
In 1852, Chebyshev proved the Bertrand’s postulate:
Published:
Many of you must have seen numerous examples of such situations where we get an absurd result and have to spot flaw in proof.
Published:
The problem has finally been solved by Matthew Scroggs.
Published:
This has been an exciting week! Prof. Sukanta Pati proved an interesting theorem that enables us to get decomposition of $2m-1\times n$ grids into simpler grids, hence simplifying counting to large extent (note that $m=n$ is also allowed). It enables us to surpass the difficulty posed by “more than two crosses in one square”, thus supporting the idea of colouring (i.e. not giving importance to two crosses in a square).
Published:
While discussing this problem with Dr. Shailesh Shirali, he commented that there has to be a way to phrase the problem in terms of a ray of light being reflected off the walls of the rectangle, bouncing around, proceeding from one corner to some other corner.
Published:
I found many counterexamples to my conjecture, like
Also, grant93jr made the following comment:
Published:
I will continue the previous post. Now the question to be answered is that:
Published:
While doodling in my college classes, I designed an algorithm which I called Cross Diagonal Cover Algorithm:
Published:
Here is my first post.
Published:
Cypherpunks write code (A Cypherpunk’s Manifesto - Eric Hughes, 1993). Therefore, I want to work through various problems from Project Euler and Cryptopals. However, currently, I can’t code proficiently in any language.
Published:
The problem has finally been solved by Matthew Scroggs.
Published:
Cypherpunks write code (A Cypherpunk’s Manifesto - Eric Hughes, 1993). Therefore, I want to work through various problems from Project Euler and Cryptopals. However, currently, I can’t code proficiently in any language.
Published:
In this post I discuss the options available for doing computational experiments in advanced number theory.
Published:
This has been an exciting week! Prof. Sukanta Pati proved an interesting theorem that enables us to get decomposition of $2m-1\times n$ grids into simpler grids, hence simplifying counting to large extent (note that $m=n$ is also allowed). It enables us to surpass the difficulty posed by “more than two crosses in one square”, thus supporting the idea of colouring (i.e. not giving importance to two crosses in a square).
Published:
While discussing this problem with Dr. Shailesh Shirali, he commented that there has to be a way to phrase the problem in terms of a ray of light being reflected off the walls of the rectangle, bouncing around, proceeding from one corner to some other corner.
Published:
Cypherpunks write code (A Cypherpunk’s Manifesto - Eric Hughes, 1993). Therefore, I want to work through various problems from Project Euler and Cryptopals. However, currently, I can’t code proficiently in any language.
Published:
My quest for building a cheap PC capable of running Linux, especially LaTeX.
Published:
Following is the comparison of tech specs of my new tablet (USD 315 + taxes) with the older tablet (USD 280 + taxes):
Published:
My quest to find the best Linux distro for the new PC.
Published:
In 1852, Chebyshev proved the Bertrand’s postulate:
Published:
My quest for building a cheap PC capable of running Linux, especially LaTeX.
Published:
In this post I discuss the options available for doing computational experiments in advanced number theory.
Published:
The problem has finally been solved by Matthew Scroggs.
Published:
This has been an exciting week! Prof. Sukanta Pati proved an interesting theorem that enables us to get decomposition of $2m-1\times n$ grids into simpler grids, hence simplifying counting to large extent (note that $m=n$ is also allowed). It enables us to surpass the difficulty posed by “more than two crosses in one square”, thus supporting the idea of colouring (i.e. not giving importance to two crosses in a square).
Published:
While discussing this problem with Dr. Shailesh Shirali, he commented that there has to be a way to phrase the problem in terms of a ray of light being reflected off the walls of the rectangle, bouncing around, proceeding from one corner to some other corner.
Published:
This has been an exciting week! Prof. Sukanta Pati proved an interesting theorem that enables us to get decomposition of $2m-1\times n$ grids into simpler grids, hence simplifying counting to large extent (note that $m=n$ is also allowed). It enables us to surpass the difficulty posed by “more than two crosses in one square”, thus supporting the idea of colouring (i.e. not giving importance to two crosses in a square).
Published:
While discussing this problem with Dr. Shailesh Shirali, he commented that there has to be a way to phrase the problem in terms of a ray of light being reflected off the walls of the rectangle, bouncing around, proceeding from one corner to some other corner.
Published:
Cypherpunks write code (A Cypherpunk’s Manifesto - Eric Hughes, 1993). Therefore, I want to work through various problems from Project Euler and Cryptopals. However, currently, I can’t code proficiently in any language.
Published:
In 1852, Chebyshev proved the Bertrand’s postulate:
Published:
The problem has finally been solved by Matthew Scroggs.
Published:
In 1852, Chebyshev proved the Bertrand’s postulate:
Published:
Consider the following example from Piskunov’s “Integral and Differential Calculus”:
Published:
In this post I discuss the options available for doing computational experiments in advanced number theory.
Published:
Following is the comparison of tech specs of my new tablet (USD 315 + taxes) with the older tablet (USD 280 + taxes):
Published:
In this post I have written down the steps one can follow to use the Terminal Emulator as a versatile LaTeX editor. A good reference for learning LaTeX is “The not so Short Introduction to LaTeX.”
Published:
My quest for buying a cheap lightweight laptop that can run Linux and backup data efficiently.
Published:
In this post I have collected the options available for embedding vector graphics in LaTeX when using pdfLaTeX.
Published:
In this post I have collected the options available for embedding vector graphics in LaTeX when using pdfLaTeX.
Published:
In this post I would like to share my old writeup about there existence of a continuous surjective map from $\mathbb{R}$ to $\mathbb{R}^2$. In other words, we will prove that that Hilbert’s Curve is a continuous surjective map. The proof presented here was explained by Dr. Manas Ranjan Sahoo, 3 years ago on 15th April 2016.
Published:
In 1852, Chebyshev proved the Bertrand’s postulate:
Published:
My quest to find the best Linux distro for the new PC.
Published:
My quest for building a cheap PC capable of running Linux, especially LaTeX.
Published:
In this post I have collected the options available for embedding vector graphics in LaTeX when using pdfLaTeX.
Published:
In this post I have written down the steps one can follow to use the Terminal Emulator as a versatile LaTeX editor. A good reference for learning LaTeX is “The not so Short Introduction to LaTeX.”
Published:
My quest to find the best Linux distro for the new PC.
Published:
In this post I have written down the steps one can follow to use the Terminal Emulator as a versatile LaTeX editor. A good reference for learning LaTeX is “The not so Short Introduction to LaTeX.”
Published:
In this post I have written down the steps one can follow to use the Terminal Emulator as a versatile LaTeX editor. A good reference for learning LaTeX is “The not so Short Introduction to LaTeX.”
Published:
In this post I have written down the steps one can follow to use the Terminal Emulator as a versatile LaTeX editor. A good reference for learning LaTeX is “The not so Short Introduction to LaTeX.”
Published:
My quest to find the best Linux distro for the new PC.
Published:
Following is the comparison of tech specs of my new tablet (USD 315 + taxes) with the older tablet (USD 280 + taxes):
Published:
My quest to find the best Linux distro for the new PC.
Published:
In this post I have written down the steps one can follow to use the Terminal Emulator as a versatile LaTeX editor. A good reference for learning LaTeX is “The not so Short Introduction to LaTeX.”