nerdamer
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jiggzson
a symbolic math expression evaluator for javascript
The list returned from nerdamer.reserved contains the symbols` __u__` and `bigpow`, are they documented somewhere? Seems not.
Hi, first i want to say thank you for this amazing library, i'm trying to implement some extrapolation and interpolation function of arbritary arity polynomials from a vector of point...
So that [any of these editors can be used with Nerdamer.](https://github.com/mathjax/MathJax-docs/wiki/List-of-web-based-math-editors)
http://nerdamer.com/#comment-3441441124 Don't let that comment be forgotten!
Just watched https://youtu.be/GZFQNsy3p1U and found out that nerdamer couldn't do this integral.
is it possible after sets being developed to get the domain over the reals of an arbitrary function? I was thinking about different algorithms to implement such function, I will...
## 0. TL;DR This proposal is my take on supporting arbitrary precise decimals, through a new BigDecimal data type along with library support for its operations. Bonuses included. Also fixes...
To: @jiggzson Merry Christmas!!!! 🎄🎅🎁☃️❄️ Here is my "gift" 🎁 for you. 😃 (Also 350th issue special) Note: All syntax are temporary and can be changed anytime. Note: [EXTENSION] means...
Similar to how Wolfram Alpha does it, 1.12341234… => 11233/9999 1.1… => 10/9 A small but useful feature.
Input|My Answer|Algebrite (@website)|Nerdamer (@demo, expand option)|Nerdamer (@dev, expand option) -|-|-|-|- 4sqrt(24)|8sqrt(6)|8 2^(1/2) 3^(1/2)|8\*sqrt(6)|8\*sqrt(6) sqrt(128/49)|8sqrt(2)/7|8/7 2^(1/2)|(1/7)\*sqrt(128)|(1/7)\*sqrt(128) sqrt(360)/sqrt(162)|2/3sqrt(5)|2/3 5^(1/2)|(2/3)\*sqrt(10)\*sqrt(2)^(-1)|(2/3)\*sqrt(10)\*sqrt(2)^(-1) 3sqrt(6)+5sqrt(6)-7sqrt(6)|sqrt(6)|2^(1/2) 3^(1/2)|sqrt(6)|sqrt(6) sqrt(252)-sqrt(28)|4sqrt(7)|4 7^(1/2)|4\*sqrt(7)|4\*sqrt(7) sqrt(72)-sqrt(288)+sqrt(576)|-6sqrt(2)+24|24 - 6 2^(1/2)|-6\*sqrt(2)+24|-6\*sqrt(2)+24 3sqrt(2)\*2sqrt(6)|12sqrt(3)|12 3^(1/2)|6\*sqrt(2)\*sqrt(6)|6\*sqrt(2)\*sqrt(6) sqrt(125)sqrt(18)|15sqrt(10)|15 2^(1/2) 5^(1/2)|15\*sqrt(2)\*sqrt(5)|15\*sqrt(2)\*sqrt(5)...