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Zeitpunkt              Nutzer    Delta   Tröts        TNR     Titel                     Version  maxTL
So 09.06.2024 00:02:45   173.654     +33    8.189.324    47,2 mas.to                    4.2.9      500
Sa 08.06.2024 00:00:34   173.621     +34    8.179.289    47,1 mas.to                    4.2.9      500
Fr 07.06.2024 00:04:02   173.587     +26    8.166.514    47,0 mas.to                    4.2.9      500
Do 06.06.2024 00:00:42   173.561     +13    8.154.516    47,0 mas.to                    4.2.9      500
Mi 05.06.2024 00:00:13   173.548     +37    8.144.064    46,9 mas.to                    4.2.9      500
Di 04.06.2024 00:00:09   173.511     +30    8.133.504    46,9 mas.to                    4.2.9      500
Mo 03.06.2024 00:01:40   173.481     +49    8.123.772    46,8 mas.to                    4.2.9      500
So 02.06.2024 00:00:22   173.432     +41    8.115.339    46,8 mas.to                    4.2.9      500
Sa 01.06.2024 00:00:24   173.391     +36    8.106.337    46,8 mas.to                    4.2.9      500
Fr 31.05.2024 00:00:09   173.355       0    8.096.466    46,7 mas.to                    4.2.9      500

sibaku (@sibaku) · 11/2022 · Tröts: 500 · Folger: 84

So 09.06.2024 01:14

Recently saw some posts here again about #math notation being hard to read and I also saw the famous Freya Holmér tweet about for loops and sums again, so I thought I might just write up some common math notation and how that translates into simple #code. Maybe interesting for #gamedev folks who sometimes have to implement more complex algorithms.
Not sure if that is helpful to anyone, but if so, I would be glad. Utilizes #LiaScript for nicer design and code.

https://liascript.github.io/course/?https://raw.githubusercontent.com/sibaku/liascript_documents/main/math_symbols_to_code/math_symbols_to_code.md

$Screenshot of the following text: Currently, this document contains the following symbols: $\sum, \prod, \bigcup, \bigcap, \{ \in, \ni, \not\in, \not\ni, \delta_i^j, \circ, n!, \binom{n}{k}, \operatorname{f}'(x), \frac{d \operatorname{f}}{d x}, \frac{\partial \operatorname{f}}{\partial x}, \nabla \operatorname{f}$$

Screenshot of the following text: Currently, this document contains the following symbols: $\sum, \prod, \bigcup, \bigcap, \{ \in, \ni, \not\in, \not\ni, \delta_i^j, \circ, n!, \binom{n}{k}, \operatorname{f}'(x), \frac{d \operatorname{f}}{d x}, \frac{\partial \operatorname{f}}{\partial x}, \nabla \operatorname{f}$

Screenshot of an example page regarding the binomial coefficient

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