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I finally published my chrome extension.
What it does:
Adds a button 'Notebook' next to 'Draw' button to open up notebook
You can store pieces of text (notes) in your notebook.
You can search your notebook for a particular note.
You can insert the note into the reply.
You can import and export your notebook, to back it up or share with others.
Where to get it:
https://chrome.google.com/webstore/detail/openstudynotebook/nmdboeolmlhaaepahmeklccofcbbmpdc
Filling up notebook:
Notebooks start out with only one benign note. You can import what I have in my notebook if you'd like:
```
[{"title":"Welcome","body":"Thank you for using the OpenStudy notebook extension."},{"title":"Slope Point Formula","body":"The equation of a line with slope \\(m\\) that goes through the point \\((x_0,y_0)\\) is given by: \\[\nyy_0 = m (xx_0)\n\\]"},{"title":"Tangent Line Formula","body":"The equation of the tangent line to a function \\(f(x)\\) at \\(x_0\\) is given by: \\[\nyf(x_0) = f'(x_0) (xx_0)\n\\]"},{"title":"Definition of the Derivative","body":"The derivative of a function \\(f(x)\\) is defined as: \\[\nf'(x) = \\lim_{h\\to 0}\\frac{f(x+h)f(x)}{h}\n\\]"},{"title":"Definition of the Limit","body":"The limit: \\[\n\\lim_{x\\to a}f(x) = L\n\\]Is defined as: \\[\n\\forall \\epsilon\\; \\exists \\delta\\;\\\\\n\\forall x\\quad 0<xa<\\delta \\implies f(x)L<\\epsilon\n\\]That is: \nIf I come up with an \\(\\epsilon\\) you will always be able to give me a \\(\\delta\\) such that\nWhenever \\(x\\) within your \\(\\delta\\) range, \\(f(x)\\) will be be within my \\(\\epsilo...n(x^n)' &=&nx^{n1}\\\\\n(e^x)'&=& e^x\\\\\n(a^x)'&=& a^x\\ln(a)\\\\\n(\\ln(x))'&=& \\frac{1}{x}\\\\\n(\\sin(x))'&=& \\cos(x)\\\\\n(\\cos(x))'&=& \\sin(x)\\\\\n(\\tan(x))'&=& \\sec^2(x)\\\\\n(\\sec(x))'&=& \\sec(x)\\tan(x)\\\\\n(\\csc(x))'&=& \\csc(x)\\cot(x)\\\\\n(\\cot(x))'&=& \\csc^2(x)\\\\\n\\end{array}\n\\]"},{"title":"Heaviside Function","body":"The Heaviside unit step function is defined as: \\[\nH(x)=\\begin{cases}\n0&x<0\\\\\n1&x>0\n\\end{cases}\n\\]A piecewise function can be converted to a nonpiecewise using it:\n\\[\n\\begin{cases}\nf(x)&x<c\\\\\ng(x)&x>c\n\\end{cases}\n\\quad =\\quad f(x)+[g(x)f(x)]H(xc)\n\\]\nProof: \\[\n\\begin{split}\n&\\begin{cases}\nf(x)&x<c\\\\\ng(x)&x>c\n\\end{cases}\\\\\n=&\nf(x) +\n\\begin{cases}\n0&x<c\\\\\ng(x)f(x)&x>c\n\\end{cases}\\\\\n=&\nf(x) +\n(g(x)f(x))\\begin{cases}\n0&x<c\\\\\n1&x>c\n\\end{cases}\\\\\n=&\nf(x) +\n(g(x)f(x))\\begin{cases}\n0&xc<0\\\\\n1&xc>0\n\\end{cases}\\\\\n=&f(x)+[g(x)f(x)]H(xc)\n\\end{split}\n\\]"}]
```
Where are notes stored?
Notes are stored in a JSON array using localStorage.
If you delete your localStorage without backing up your notebook, then all the notes will be gone.
Firefox/Other Browsers:
I dunno if I'll make a version for other browsers, because I don't really use them. You're welcome to make look at my code and make your own version.
GitHub:
The code is open source, so you can look at it anytime you want.
https://github.com/wiogit/OpenStudyNotebook
 one year ago
 one year ago
I finally published my chrome extension. What it does: Adds a button 'Notebook' next to 'Draw' button to open up notebook You can store pieces of text (notes) in your notebook. You can search your notebook for a particular note. You can insert the note into the reply. You can import and export your notebook, to back it up or share with others. Where to get it: https://chrome.google.com/webstore/detail/openstudynotebook/nmdboeolmlhaaepahmeklccofcbbmpdc Filling up notebook: Notebooks start out with only one benign note. You can import what I have in my notebook if you'd like: ``` [{"title":"Welcome","body":"Thank you for using the OpenStudy notebook extension."},{"title":"Slope Point Formula","body":"The equation of a line with slope \\(m\\) that goes through the point \\((x_0,y_0)\\) is given by: \\[\nyy_0 = m (xx_0)\n\\]"},{"title":"Tangent Line Formula","body":"The equation of the tangent line to a function \\(f(x)\\) at \\(x_0\\) is given by: \\[\nyf(x_0) = f'(x_0) (xx_0)\n\\]"},{"title":"Definition of the Derivative","body":"The derivative of a function \\(f(x)\\) is defined as: \\[\nf'(x) = \\lim_{h\\to 0}\\frac{f(x+h)f(x)}{h}\n\\]"},{"title":"Definition of the Limit","body":"The limit: \\[\n\\lim_{x\\to a}f(x) = L\n\\]Is defined as: \\[\n\\forall \\epsilon\\; \\exists \\delta\\;\\\\\n\\forall x\\quad 0<xa<\\delta \\implies f(x)L<\\epsilon\n\\]That is: \nIf I come up with an \\(\\epsilon\\) you will always be able to give me a \\(\\delta\\) such that\nWhenever \\(x\\) within your \\(\\delta\\) range, \\(f(x)\\) will be be within my \\(\\epsilo...n(x^n)' &=&nx^{n1}\\\\\n(e^x)'&=& e^x\\\\\n(a^x)'&=& a^x\\ln(a)\\\\\n(\\ln(x))'&=& \\frac{1}{x}\\\\\n(\\sin(x))'&=& \\cos(x)\\\\\n(\\cos(x))'&=& \\sin(x)\\\\\n(\\tan(x))'&=& \\sec^2(x)\\\\\n(\\sec(x))'&=& \\sec(x)\\tan(x)\\\\\n(\\csc(x))'&=& \\csc(x)\\cot(x)\\\\\n(\\cot(x))'&=& \\csc^2(x)\\\\\n\\end{array}\n\\]"},{"title":"Heaviside Function","body":"The Heaviside unit step function is defined as: \\[\nH(x)=\\begin{cases}\n0&x<0\\\\\n1&x>0\n\\end{cases}\n\\]A piecewise function can be converted to a nonpiecewise using it:\n\\[\n\\begin{cases}\nf(x)&x<c\\\\\ng(x)&x>c\n\\end{cases}\n\\quad =\\quad f(x)+[g(x)f(x)]H(xc)\n\\]\nProof: \\[\n\\begin{split}\n&\\begin{cases}\nf(x)&x<c\\\\\ng(x)&x>c\n\\end{cases}\\\\\n=&\nf(x) +\n\\begin{cases}\n0&x<c\\\\\ng(x)f(x)&x>c\n\\end{cases}\\\\\n=&\nf(x) +\n(g(x)f(x))\\begin{cases}\n0&x<c\\\\\n1&x>c\n\\end{cases}\\\\\n=&\nf(x) +\n(g(x)f(x))\\begin{cases}\n0&xc<0\\\\\n1&xc>0\n\\end{cases}\\\\\n=&f(x)+[g(x)f(x)]H(xc)\n\\end{split}\n\\]"}] ``` Where are notes stored? Notes are stored in a JSON array using localStorage. If you delete your localStorage without backing up your notebook, then all the notes will be gone. Firefox/Other Browsers: I dunno if I'll make a version for other browsers, because I don't really use them. You're welcome to make look at my code and make your own version. GitHub: The code is open source, so you can look at it anytime you want. https://github.com/wiogit/OpenStudyNotebook
 one year ago
 one year ago

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wioBest ResponseYou've already chosen the best response.9
Any feedback is appreciated.
 one year ago

nincompoopBest ResponseYou've already chosen the best response.0
It looks cool and promising. I am also trying to get rid of the longwinded coding required for latex display utilizing mathtype software. All equations may be exported or converted into MathML or varying Latex versions using the builtin translation of MathType. There will be no plugin requirement. However, this is only beneficial for those who have MathType software installed into their Mac or Windows.
 one year ago

wioBest ResponseYou've already chosen the best response.9
@nincompoop Can you explain a bit what you mean?
 one year ago

nincompoopBest ResponseYou've already chosen the best response.0
I am trying to to make mathematical equations entry easier without the requirement of coding in Latex.
 one year ago

wioBest ResponseYou've already chosen the best response.9
What about the equation editor?
 one year ago

nincompoopBest ResponseYou've already chosen the best response.0
The editor is fine. I am looking for ways to be able to enter equations faster. it is a pain to use the equation editor and it doesn't allow a carriage return (new line). There are a lot of symbols missing also. Having to just click the quadratic formula instead of entering them character by character saves a lot of trouble
 one year ago

wioBest ResponseYou've already chosen the best response.9
I just made a note with the quadratic formula in it.
 one year ago

mathsloverBest ResponseYou've already chosen the best response.0
WoW , its great Wio. Excellent work. Admins of OS would surely like this
 one year ago

RnRBest ResponseYou've already chosen the best response.0
It'll be really helpful. Great job. :D
 one year ago

jack63Best ResponseYou've already chosen the best response.0
that is really awsome the admins of os can't say no to that!
 one year ago

Sean_AndersonBest ResponseYou've already chosen the best response.0
WOW GREAT JOB! :D
 one year ago

dumbsearch2Best ResponseYou've already chosen the best response.0
Amazing! :) Fantastic! :D BTW I'm @sean_anderson :)
 one year ago
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