diff --git a/Doku/Omniflo/bilder/Einfachweiche_45.png b/Doku/Omniflo/bilder/Einfachweiche_45.png
new file mode 100644
index 0000000..f6b06d1
Binary files /dev/null and b/Doku/Omniflo/bilder/Einfachweiche_45.png differ
diff --git a/Doku/Omniflo/bilder/Einfachweichen.pn.png b/Doku/Omniflo/bilder/Einfachweichen.pn.png
new file mode 100644
index 0000000..2061fb1
Binary files /dev/null and b/Doku/Omniflo/bilder/Einfachweichen.pn.png differ
diff --git a/Doku/Omniflo/bilder/Weiche_45.drawio b/Doku/Omniflo/bilder/Weiche_45.drawio
new file mode 100644
index 0000000..d9755e4
--- /dev/null
+++ b/Doku/Omniflo/bilder/Weiche_45.drawio
@@ -0,0 +1,85 @@
+<mxfile host="app.diagrams.net" agent="Mozilla/5.0 (Windows NT 10.0; Win64; x64; rv:135.0) Gecko/20100101 Firefox/135.0" version="24.8.3">
+  <diagram name="Seite-1" id="8ue10cqw8lTIdB6mOibv">
+    <mxGraphModel dx="2074" dy="746" grid="1" gridSize="10" guides="1" tooltips="1" connect="1" arrows="1" fold="1" page="1" pageScale="1" pageWidth="827" pageHeight="1169" math="0" shadow="0">
+      <root>
+        <mxCell id="0" />
+        <mxCell id="1" parent="0" />
+        <mxCell id="etfgY3D9XIXGP7284RWV-11" value="" style="swimlane;shape=mxgraph.bootstrap.anchor;strokeColor=#DEE2E6;fillColor=#ffffff;fontColor=#0085FC;fontStyle=0;childLayout=stackLayout;horizontal=0;startSize=0;horizontalStack=1;resizeParent=1;resizeParentMax=0;resizeLast=0;collapsible=0;marginBottom=0;whiteSpace=wrap;html=1;" vertex="1" parent="1">
+          <mxGeometry x="40" y="40" width="80" height="40" as="geometry" />
+        </mxCell>
+        <mxCell id="etfgY3D9XIXGP7284RWV-12" value="45°" style="text;strokeColor=inherit;align=center;verticalAlign=middle;spacingLeft=5;spacingRight=5;overflow=hidden;points=[[0,0.5],[1,0.5]];portConstraint=eastwest;rotatable=0;whiteSpace=wrap;html=1;shape=mxgraph.bootstrap.leftButton;rSize=5;fillColor=#0085FC;fontColor=#ffffff;fontSize=16;" vertex="1" parent="etfgY3D9XIXGP7284RWV-11">
+          <mxGeometry width="40" height="40" as="geometry" />
+        </mxCell>
+        <mxCell id="etfgY3D9XIXGP7284RWV-13" value="90°" style="text;strokeColor=inherit;align=center;verticalAlign=middle;spacingLeft=5;spacingRight=5;overflow=hidden;points=[[0,0.5],[1,0.5]];portConstraint=eastwest;rotatable=0;whiteSpace=wrap;html=1;rSize=5;fillColor=inherit;fontColor=inherit;fontSize=16;" vertex="1" parent="etfgY3D9XIXGP7284RWV-11">
+          <mxGeometry x="40" width="40" height="40" as="geometry" />
+        </mxCell>
+        <mxCell id="etfgY3D9XIXGP7284RWV-15" value="" style="swimlane;shape=mxgraph.bootstrap.anchor;strokeColor=#DEE2E6;fillColor=#ffffff;fontColor=#0085FC;fontStyle=0;childLayout=stackLayout;horizontal=0;startSize=0;horizontalStack=1;resizeParent=1;resizeParentMax=0;resizeLast=0;collapsible=0;marginBottom=0;whiteSpace=wrap;html=1;" vertex="1" parent="1">
+          <mxGeometry x="40" y="200" width="230" height="40" as="geometry" />
+        </mxCell>
+        <mxCell id="etfgY3D9XIXGP7284RWV-16" value="mechanisch" style="text;strokeColor=inherit;align=center;verticalAlign=middle;spacingLeft=5;spacingRight=5;overflow=hidden;points=[[0,0.5],[1,0.5]];portConstraint=eastwest;rotatable=0;whiteSpace=wrap;html=1;shape=mxgraph.bootstrap.leftButton;rSize=5;fillColor=#0085FC;fontColor=#ffffff;fontSize=16;" vertex="1" parent="etfgY3D9XIXGP7284RWV-15">
+          <mxGeometry width="110" height="40" as="geometry" />
+        </mxCell>
+        <mxCell id="etfgY3D9XIXGP7284RWV-17" value="pneumatisch" style="text;strokeColor=inherit;align=center;verticalAlign=middle;spacingLeft=5;spacingRight=5;overflow=hidden;points=[[0,0.5],[1,0.5]];portConstraint=eastwest;rotatable=0;whiteSpace=wrap;html=1;rSize=5;fillColor=inherit;fontColor=inherit;fontSize=16;" vertex="1" parent="etfgY3D9XIXGP7284RWV-15">
+          <mxGeometry x="110" width="120" height="40" as="geometry" />
+        </mxCell>
+        <mxCell id="etfgY3D9XIXGP7284RWV-20" value="" style="swimlane;shape=mxgraph.bootstrap.anchor;strokeColor=#DEE2E6;fillColor=#ffffff;fontColor=#0085FC;fontStyle=0;childLayout=stackLayout;horizontal=0;startSize=0;horizontalStack=1;resizeParent=1;resizeParentMax=0;resizeLast=0;collapsible=0;marginBottom=0;whiteSpace=wrap;html=1;" vertex="1" parent="1">
+          <mxGeometry x="40" y="120" width="120" height="40" as="geometry" />
+        </mxCell>
+        <mxCell id="etfgY3D9XIXGP7284RWV-21" value="links" style="text;strokeColor=inherit;align=center;verticalAlign=middle;spacingLeft=5;spacingRight=5;overflow=hidden;points=[[0,0.5],[1,0.5]];portConstraint=eastwest;rotatable=0;whiteSpace=wrap;html=1;shape=mxgraph.bootstrap.leftButton;rSize=5;fillColor=#0085FC;fontColor=#ffffff;fontSize=16;" vertex="1" parent="etfgY3D9XIXGP7284RWV-20">
+          <mxGeometry width="50" height="40" as="geometry" />
+        </mxCell>
+        <mxCell id="etfgY3D9XIXGP7284RWV-22" style="edgeStyle=orthogonalEdgeStyle;rounded=0;orthogonalLoop=1;jettySize=auto;html=1;exitX=1;exitY=0.5;exitDx=0;exitDy=0;" edge="1" parent="etfgY3D9XIXGP7284RWV-20" source="etfgY3D9XIXGP7284RWV-23">
+          <mxGeometry relative="1" as="geometry">
+            <mxPoint x="120" y="20" as="targetPoint" />
+          </mxGeometry>
+        </mxCell>
+        <mxCell id="etfgY3D9XIXGP7284RWV-23" value="rechts" style="text;strokeColor=inherit;align=center;verticalAlign=middle;spacingLeft=5;spacingRight=5;overflow=hidden;points=[[0,0.5],[1,0.5]];portConstraint=eastwest;rotatable=0;whiteSpace=wrap;html=1;rSize=5;fillColor=inherit;fontColor=inherit;fontSize=16;" vertex="1" parent="etfgY3D9XIXGP7284RWV-20">
+          <mxGeometry x="50" width="70" height="40" as="geometry" />
+        </mxCell>
+        <mxCell id="etfgY3D9XIXGP7284RWV-24" value="Antrieb" style="html=1;shadow=0;dashed=0;shape=mxgraph.bootstrap.checkbox2;labelPosition=right;verticalLabelPosition=middle;align=left;verticalAlign=middle;gradientColor=#DEDEDE;fillColor=#EDEDED;checked=1;spacing=5;checkedFill=#0085FC;checkedStroke=#ffffff;sketch=0;" vertex="1" parent="1">
+          <mxGeometry x="40" y="298" width="10" height="10" as="geometry" />
+        </mxCell>
+        <mxCell id="etfgY3D9XIXGP7284RWV-26" value="" style="swimlane;shape=mxgraph.bootstrap.anchor;strokeColor=#DEE2E6;fillColor=#ffffff;fontColor=#0085FC;fontStyle=0;childLayout=stackLayout;horizontal=0;startSize=0;horizontalStack=1;resizeParent=1;resizeParentMax=0;resizeLast=0;collapsible=0;marginBottom=0;whiteSpace=wrap;html=1;" vertex="1" parent="1">
+          <mxGeometry x="120" y="280" width="120" height="40" as="geometry" />
+        </mxCell>
+        <mxCell id="etfgY3D9XIXGP7284RWV-27" value="links" style="text;strokeColor=inherit;align=center;verticalAlign=middle;spacingLeft=5;spacingRight=5;overflow=hidden;points=[[0,0.5],[1,0.5]];portConstraint=eastwest;rotatable=0;whiteSpace=wrap;html=1;shape=mxgraph.bootstrap.leftButton;rSize=5;fillColor=#0085FC;fontColor=#ffffff;fontSize=16;" vertex="1" parent="etfgY3D9XIXGP7284RWV-26">
+          <mxGeometry width="50" height="40" as="geometry" />
+        </mxCell>
+        <mxCell id="etfgY3D9XIXGP7284RWV-28" style="edgeStyle=orthogonalEdgeStyle;rounded=0;orthogonalLoop=1;jettySize=auto;html=1;exitX=1;exitY=0.5;exitDx=0;exitDy=0;" edge="1" parent="etfgY3D9XIXGP7284RWV-26" source="etfgY3D9XIXGP7284RWV-29">
+          <mxGeometry relative="1" as="geometry">
+            <mxPoint x="120" y="20" as="targetPoint" />
+          </mxGeometry>
+        </mxCell>
+        <mxCell id="etfgY3D9XIXGP7284RWV-29" value="rechts" style="text;strokeColor=inherit;align=center;verticalAlign=middle;spacingLeft=5;spacingRight=5;overflow=hidden;points=[[0,0.5],[1,0.5]];portConstraint=eastwest;rotatable=0;whiteSpace=wrap;html=1;rSize=5;fillColor=inherit;fontColor=inherit;fontSize=16;" vertex="1" parent="etfgY3D9XIXGP7284RWV-26">
+          <mxGeometry x="50" width="70" height="40" as="geometry" />
+        </mxCell>
+        <mxCell id="etfgY3D9XIXGP7284RWV-30" value="Grenzmaße" style="html=1;shadow=0;dashed=0;shape=mxgraph.bootstrap.rrect;rSize=5;strokeColor=none;strokeWidth=1;fillColor=#6C767D;fontColor=#ffffff;whiteSpace=wrap;align=left;verticalAlign=middle;fontStyle=0;fontSize=14;spacingLeft=10;" vertex="1" parent="1">
+          <mxGeometry x="40" y="360" width="140" height="40" as="geometry" />
+        </mxCell>
+        <mxCell id="etfgY3D9XIXGP7284RWV-31" value="" style="shape=triangle;direction=south;fillColor=#ffffff;strokeColor=none;perimeter=none;" vertex="1" parent="etfgY3D9XIXGP7284RWV-30">
+          <mxGeometry x="1" y="0.5" width="10" height="5" relative="1" as="geometry">
+            <mxPoint x="-17" y="-2.5" as="offset" />
+          </mxGeometry>
+        </mxCell>
+        <mxCell id="etfgY3D9XIXGP7284RWV-32" value="" style="swimlane;container=1;shape=mxgraph.bootstrap.rrect;rSize=5;strokeColor=#999999;fillColor=#ffffff;fontStyle=0;childLayout=stackLayout;horizontal=1;startSize=0;horizontalStack=0;resizeParent=1;resizeParentMax=0;resizeLast=0;collapsible=0;marginBottom=0;whiteSpace=wrap;html=1;" vertex="1" parent="1">
+          <mxGeometry x="40" y="413" width="170" height="80" as="geometry" />
+        </mxCell>
+        <mxCell id="etfgY3D9XIXGP7284RWV-33" value="" style="text;align=center;verticalAlign=middle;spacingLeft=10;spacingRight=10;overflow=hidden;points=[[0,0.5],[1,0.5]];portConstraint=eastwest;rotatable=0;whiteSpace=wrap;html=1;fontColor=inherit;" vertex="1" parent="etfgY3D9XIXGP7284RWV-32">
+          <mxGeometry width="170" height="10" as="geometry" />
+        </mxCell>
+        <mxCell id="etfgY3D9XIXGP7284RWV-34" value="700, 400" style="text;align=left;verticalAlign=middle;spacingLeft=10;spacingRight=10;overflow=hidden;points=[[0,0.5],[1,0.5]];portConstraint=eastwest;rotatable=0;whiteSpace=wrap;html=1;fontColor=inherit;fontSize=14;fontStyle=0;" vertex="1" parent="etfgY3D9XIXGP7284RWV-32">
+          <mxGeometry y="10" width="170" height="30" as="geometry" />
+        </mxCell>
+        <mxCell id="etfgY3D9XIXGP7284RWV-35" value="700, 350" style="text;align=left;verticalAlign=middle;spacingLeft=10;spacingRight=10;overflow=hidden;points=[[0,0.5],[1,0.5]];portConstraint=eastwest;rotatable=0;whiteSpace=wrap;html=1;fontColor=inherit;fontSize=14;fontStyle=0;" vertex="1" parent="etfgY3D9XIXGP7284RWV-32">
+          <mxGeometry y="40" width="170" height="30" as="geometry" />
+        </mxCell>
+        <mxCell id="etfgY3D9XIXGP7284RWV-37" value="" style="text;align=center;verticalAlign=middle;spacingLeft=10;spacingRight=10;overflow=hidden;points=[[0,0.5],[1,0.5]];portConstraint=eastwest;rotatable=0;whiteSpace=wrap;html=1;fontColor=inherit;" vertex="1" parent="etfgY3D9XIXGP7284RWV-32">
+          <mxGeometry y="70" width="170" height="10" as="geometry" />
+        </mxCell>
+        <mxCell id="etfgY3D9XIXGP7284RWV-40" value="" style="shape=image;verticalLabelPosition=bottom;labelBackgroundColor=default;verticalAlign=top;aspect=fixed;imageAspect=0;image=data:image/png,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;clipPath=inset(24.9% 52.67% 0.61% 3%);" vertex="1" parent="1">
+          <mxGeometry x="310" y="50" width="310.81" height="430" as="geometry" />
+        </mxCell>
+      </root>
+    </mxGraphModel>
+  </diagram>
+</mxfile>
diff --git a/Doku/Omniflo/omniflo-BaugruppenStrukturen.md b/Doku/Omniflo/omniflo-BaugruppenStrukturen.md
index 4f5d4d9..ef6052f 100644
--- a/Doku/Omniflo/omniflo-BaugruppenStrukturen.md
+++ b/Doku/Omniflo/omniflo-BaugruppenStrukturen.md
@@ -1,3 +1,23 @@
+- [Omniflo Oberflächen zu Baugruppen](#omniflo-oberflächen-zu-baugruppen)
+  - [1. Fahrstrecke](#1-fahrstrecke)
+    - [1.1 Gerade](#11-gerade)
+    - [1.2 Bögen](#12-bögen)
+    - [1.3 Weichen](#13-weichen)
+      - [1.3.1 Weiche 90°](#131-weiche-90)
+      - [1.3.2 Weiche 45°](#132-weiche-45)
+      - [1.3.3 Doppelweichen](#133-doppelweichen)
+      - [1.3.4 Dreifachweichen](#134-dreifachweichen)
+      - [1.3.5 Weichenkombinationen Delta](#135-weichenkombinationen-delta)
+      - [1.3.6 Weichenkombinationen Star/Kreuzung](#136-weichenkombinationen-starkreuzung)
+      - [1.3.7 Weichenbatterien](#137-weichenbatterien)
+      - [1.3.8 Weichengrundkörper](#138-weichengrundkörper)
+  - [2. Förderer](#2-förderer)
+    - [2.1 TEF](#21-tef)
+      - [2.1.1 TEF Antriebstation](#211-tef-antriebstation)
+      - [2.1.1 TEF Umlenkstation](#211-tef-umlenkstation)
+    - [2.2 AFS](#22-afs)
+    - [2.3 Kettenförderer](#23-kettenförderer)
+
 # Omniflo Oberflächen zu Baugruppen
 
 ## 1. Fahrstrecke
@@ -10,38 +30,47 @@
   - APG 110
   - APS 110
   - AP 60
-- Antrieb erzeugen (links/rechts)
+- Anbindungspunkte Antrieb erzeugen (links/rechts, Richtung)
 
 ### 1.2 Bögen
 Bögen haben immer zwei Anbindungspunkte. Es gibt verschiedene Typen mit gleichem Radius und Winkel. Es lassen sich nur bestimmte Geometrien mit einem TEF-Förderer versehen.
-- Winkel
-- Radius
-- Typ
+- Winkel (180°/90°/67,5°/45°/22,5°)
+- Radius (400/500/550/630/650)
+- Granzmaße ()
 - Antrieb (innen/außen)
 
 ### 1.3 Weichen
 Weichen könen je nach Weichenart (einfach, doppel, dreiwege, Weichenbatterien) eine unterschiedliche Anzahl an Anbindungspunkten besitzen.
 #### 1.3.1 Weiche 90°
-- Größe/Radius
-- Art (einfach/doppel/dreiwege)
-- Richtung (links/rechts) [nur bei Art=einfach]
+- Grenzmaße (500,600/700,700)
+- Richtung (links/rechts)
 - Schaltung (mechanisch/pneumatisch)
 - Antrieb (ja/nein; links/rechts) [Je nach Art unterschiedliche Auswahl]
   
 #### 1.3.2 Weiche 45°
-- Größe/Radius
-- Art (einfach/doppel/dreiwege)
-- Richtung (links/rechts) [nur bei Art=einfach]
+- Grenzmaße (350,700/400,750)
+- Richtung (links/rechts)
+- Schaltung (mechanisch/pneumatisch)
+- Antrieb (ja/nein; links/rechts) [Je nach Art unterschiedliche Auswahl]
+
+#### 1.3.3 Doppelweichen
+- Winkel (45°/90°/0°[parallel])
+- Grenzmaße (1000,600/1400,700)
+- Schaltung (mechanisch/pneumatisch)
+- Antrieb (ja/nein; links/rechts) [Je nach Art unterschiedliche Auswahl]
+
+#### 1.3.4 Dreifachweichen
+- Winkel (45°/90°/0°[parallel])
+- Grenzmaße (1000,600/1400,700)
 - Schaltung (mechanisch/pneumatisch)
 - Antrieb (ja/nein; links/rechts) [Je nach Art unterschiedliche Auswahl]
   
-#### 1.3.4 Weichenkombinationen Delta
-- Typ
-- Größe/Radius
+#### 1.3.5 Weichenkombinationen Delta
+- Grenzmaße (1400,700/1600,800)
 - Schaltung (mechanisch/pneumatisch)
-- Antrieb
+- Antrieb (ja/nein; links/rechts)
   
-#### 1.3.4 Weichenkombinationen Star/Kreuzung
+#### 1.3.6 Weichenkombinationen Star/Kreuzung
 - Typ
 - Größe/Radius
 - Richtung (links/rechts)
@@ -50,12 +79,12 @@ Weichen könen je nach Weichenart (einfach, doppel, dreiwege, Weichenbatterien)
   
 
   
-#### 1.3.4 Weichenbatterien 
+#### 1.3.7 Weichenbatterien 
 - Geometrie
 - Richtung (links/rechts)
 - Schaltung (mechanisch/pneumatisch)
   
-#### 1.3.5 Weichengrundkörper
+#### 1.3.8 Weichengrundkörper
 - Geometrie (einfach/doppel/dreiwege)
 - Richtung (links/rechts)
 - Schaltung (mechanisch/pneumatisch)
@@ -69,3 +98,15 @@ Weichen könen je nach Weichenart (einfach, doppel, dreiwege, Weichenbatterien)
 
 #### 2.1.1 TEF Umlenkstation
 - Richtung (links/rechts)
+
+### 2.2 AFS
+- Winkel (0°/26°/30°)
+- Länge
+- Höhe 1, Höhe 2
+- Förderrichtung (Auf, Ab, Bidirektional)
+
+### 2.3 Kettenförderer
+- Winkel (26°/30°)
+- Länge
+- Höhe 1, Höhe 2
+- Förderrichtung (Auf, Ab, Bidirektional)
\ No newline at end of file