From 65ca012e290fa65f2157ecf2a9782835d586bec2 Mon Sep 17 00:00:00 2001
From: gws <glennws@pm.me>
Date: Wed, 6 Nov 2024 11:43:56 +0100
Subject: [PATCH] intro consulting offers

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 content/_index.md | 93 ++++++++++++++++++++++++++++++++++++++++-------
 1 file changed, 80 insertions(+), 13 deletions(-)

diff --git a/content/_index.md b/content/_index.md
index 449e7f7..5bbc64a 100644
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+++ b/content/_index.md
@@ -3,22 +3,89 @@
 +++
 
 
-# WORK IN PROGRESS
 
-The site is under construction
+# Software Development
 
-```python
-print("Hello, World!")
-```
 
-# Markdown is Awsome
+## Native Apps
 
-doler ipsum
+I make apps for my clients on the fallowing plattforms:
 
-1st Header|2nd Header|3rd Header
----|---|--- 
-col 1 is|left-aligned|1
-col 2 is|center-aligned|2
-col 3 is|right-aligned|3
+### platforms
+- Andriod
+- Linux
+- macOS
+- windows
+
+## Embedded software/firmware
+
+I can help you make your tiny devices go beep boop...
+- IoT
+- RasberryPi
+- stm32
+- nrf58
+- bluetooth
+
+## Backend Development
+
+- Restfull API
+- Database integration
+- Python
+- Rust
+
+
+## Web Frontend
+
+I have a solid grasp on Javascript, html and css. 
+My speciality is wasm, a techonligy that is perfect for frontends that need preform heavy computation.
+Wasm is also very usefull for crossplatfrom projects where browsers is one of the targets.
+
+I can help you with:
+- landing pages
+- E-commerce
+- 3D animations
+- WASM
+
+
+## 3D Models and Graphics
+
+Lorem Ipsum...
+
+- bevy
+- glsl
+- wgls
+- sdf
+- trimesh
+- csg
+- 3d scanned data processing
+
+
+# Product Development
+
+- ## [System Engineering](product-dev#system)
+- ## [Component Sourcing](product-dev#component)
+- ## [PCB Design](product-dev#pcb)
+- ## [Mechanical Design](product-dev#mech)
+- ## [Structural Analysis](product-dev#fea)
+
+
+# IT
+
+
+## self hosting vs managed hosting
+
+I offer both...
+
+## office needs
+- collaboration platform
+- teams chat
+- cloud storage
+- email
+- internal web
+
+## Servers
+- Databases
+- gp-servers
+- backups
+- nas
 
-$$\dfrac{n!}{k!(n-k)!} = \binom{n}{k}$$