MathEvan
02/28/2023, 8:00 PMfoureyedsoul
02/28/2023, 8:39 PMstatus:
and the actual status? I set up tags and tag groups for TODO Tree more than a year ago, so I apologize that I won't really remember what it involved! https://marketplace.visualstudio.com/items?itemName=Gruntfuggly.todo-treeMathEvan
02/28/2023, 8:41 PMfoureyedsoul
02/28/2023, 8:49 PMstatus: 'waiting'
) to the "todo-tree.general.tags" page of VS Code's settings.json
file. The image is small, but you can see that there's 1 note with status: 'waiting'
and 5 with status: 'x'
.
Hopefully that will do part of what you want?MathEvan
03/01/2023, 7:06 AMMathEvan
03/02/2023, 7:06 AMbitNomad
03/02/2023, 12:17 PMBassmann
03/03/2023, 9:41 AM{"version":"0.119.0","activationTime":1677836243560}
you can also copy this assuming you're on the latest versionMathEvan
03/03/2023, 9:50 AMjoehays
03/06/2023, 12:34 AMjoehays
03/06/2023, 12:42 AMjoehays
03/06/2023, 1:37 AMjoehays
03/06/2023, 2:25 AMstunna
03/06/2023, 2:12 PMBassmann
03/06/2023, 8:29 PMBassmann
03/06/2023, 8:31 PMworkspace sync
command to keep my vaults in sync between different machinesBassmann
03/06/2023, 8:38 PMnpm install @dendronhq/dendron-cli@latest
or npm install -g @dendronhq/dendron-cli@latest
as described here: https://wiki.dendron.so/notes/RjBkTbGuKCXJNuE4dyV6G/#setup. It works for me after running this. Otherwise I end with the same error messagejoehays
03/06/2023, 9:07 PMjoehays
03/06/2023, 9:08 PMdarkcentre
03/07/2023, 6:58 AMBassmann
03/07/2023, 12:28 PMMaurits
03/08/2023, 10:41 AMVFansss
03/08/2023, 5:00 PMvaden
03/08/2023, 8:35 PM# Linear Form
A linear form (or "linear functional", "one-form", or "covector") is a linear map from a vector space to its field of scalars. In $\R^n$, if vectors are represented as column vectors, then linear functionals are represented as row vectors, and their action on vectors is given by the matrix product with the row vector on the left and the column vector on the right.
# Dual vector space
For a vector space $V$, $V^*$ is the set of all linear functionals on $V$.
# General linear group
A general linear group of degree $n$ is the set of $n \times n$ invertible matrices, together with the operation of ordinary matrix multiplication. This forms a group, because the product of two invertible matrices is again invertible, and the inverse of an invertible matrix is invertible, with identity matrix as the identity element of the group. The group is so named because the columns of an invertible matrix are linearly independent, hence the vectors/points they define are in general linear position, and matrices in the general linear group take points in general linear position to points in general linear position.
Is there a command I can run to split the large note into separate smaller notes, one for each header + text block, where the new notes are named based on the header? (i.e linear-group.md, dual-vector-space.md, general-linear-group.md etc)vaden
03/08/2023, 8:58 PMVFansss
03/09/2023, 10:10 AMBassmann
03/09/2023, 12:30 PMandrey-jef
03/09/2023, 1:33 PMMaurits
03/09/2023, 1:35 PMMaurits
03/09/2023, 1:37 PM