From 8bfe5b30067afd0dd71f6f4bd13383a10de1d723 Mon Sep 17 00:00:00 2001
From: Martin Schroschk <martin.schroschk@tu-dresden.de>
Date: Sun, 26 Sep 2021 21:06:52 +0200
Subject: [PATCH] Review and add images

---
 .../binding_and_distribution_of_tasks.md      | 253 +++++++++---------
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 .../misc/hybrid_cores_cyclic_block.png        | Bin 0 -> 8948 bytes
 .../misc/mpi_block_block.png                  | Bin 0 -> 7984 bytes
 .../misc/mpi_cyclic_block.png                 | Bin 0 -> 7977 bytes
 .../misc/mpi_cyclic_cyclic.png                | Bin 0 -> 8019 bytes
 .../jobs_and_resources/misc/mpi_default.png   | Bin 0 -> 8017 bytes
 .../misc/mpi_socket_block_block.png           | Bin 0 -> 7670 bytes
 .../misc/mpi_socket_block_cyclic.png          | Bin 0 -> 8771 bytes
 9 files changed, 132 insertions(+), 121 deletions(-)
 create mode 100644 doc.zih.tu-dresden.de/docs/jobs_and_resources/misc/hybrid_cores_block_block.png
 create mode 100644 doc.zih.tu-dresden.de/docs/jobs_and_resources/misc/hybrid_cores_cyclic_block.png
 create mode 100644 doc.zih.tu-dresden.de/docs/jobs_and_resources/misc/mpi_block_block.png
 create mode 100644 doc.zih.tu-dresden.de/docs/jobs_and_resources/misc/mpi_cyclic_block.png
 create mode 100644 doc.zih.tu-dresden.de/docs/jobs_and_resources/misc/mpi_cyclic_cyclic.png
 create mode 100644 doc.zih.tu-dresden.de/docs/jobs_and_resources/misc/mpi_default.png
 create mode 100644 doc.zih.tu-dresden.de/docs/jobs_and_resources/misc/mpi_socket_block_block.png
 create mode 100644 doc.zih.tu-dresden.de/docs/jobs_and_resources/misc/mpi_socket_block_cyclic.png

diff --git a/doc.zih.tu-dresden.de/docs/jobs_and_resources/binding_and_distribution_of_tasks.md b/doc.zih.tu-dresden.de/docs/jobs_and_resources/binding_and_distribution_of_tasks.md
index 4e8bde8c6..3e0e107dd 100644
--- a/doc.zih.tu-dresden.de/docs/jobs_and_resources/binding_and_distribution_of_tasks.md
+++ b/doc.zih.tu-dresden.de/docs/jobs_and_resources/binding_and_distribution_of_tasks.md
@@ -2,44 +2,48 @@
 
 ## General
 
-To specify a pattern the commands `--cpu_bind=<cores|sockets>` and
-`--distribution=<block | cyclic>` are needed. cpu_bind defines the resolution in which the tasks
-will be allocated. While --distribution determinates the order in which the tasks will be allocated
-to the cpus.  Keep in mind that the allocation pattern also depends on your specification.
+To specify a pattern the commands `--cpu_bind=<cores|sockets>` and `--distribution=<block|cyclic>`
+are needed. The option `cpu_bind` defines the resolution in which the tasks will be allocated. While
+`--distribution` determinate the order in which the tasks will be allocated to the CPUs. Keep in
+mind that the allocation pattern also depends on your specification.
 
-```Bash
-#!/bin/bash 
-#SBATCH --nodes=2                        # request 2 nodes 
-#SBATCH --cpus-per-task=4                # use 4 cores per task 
-#SBATCH --tasks-per-node=4               # allocate 4 tasks per node - 2 per socket 
+!!! example "Explicitly specify binding and distribution"
 
-srun --ntasks 8 --cpus-per-task 4 --cpu_bind=cores --distribution=block:block ./application
-```
+    ```bash
+    #!/bin/bash
+    #SBATCH --nodes=2                        # request 2 nodes
+    #SBATCH --cpus-per-task=4                # use 4 cores per task
+    #SBATCH --tasks-per-node=4               # allocate 4 tasks per node - 2 per socket
+
+    srun --ntasks 8 --cpus-per-task 4 --cpu_bind=cores --distribution=block:block ./application
+    ```
 
 In the following sections there are some selected examples of the combinations between `--cpu_bind`
 and `--distribution` for different job types.
 
 ## MPI Strategies
 
-### Default Binding and Dsitribution Pattern
+### Default Binding and Distribution Pattern
 
-The default binding uses --cpu_bind=cores in combination with --distribution=block:cyclic. The
-default (as well as block:cyclic) allocation method will fill up one node after another, while
+The default binding uses `--cpu_bind=cores` in combination with `--distribution=block:cyclic`. The
+default (as well as `block:cyclic`) allocation method will fill up one node after another, while
 filling socket one and two in alternation. Resulting in only even ranks on the first socket of each
 node and odd on each second socket of each node.
 
-\<img alt=""
-src="data:;base64,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"
-/>
+![Default distribution](misc/mpi_default.png)
+{: align="center"}
 
-```Bash
-#!/bin/bash
-#SBATCH --nodes=2
-#SBATCH --tasks-per-node=16
-#SBATCH --cpus-per-task=1
 
-srun --ntasks 32 ./application
-```
+!!! example "Default binding and default distribution"
+
+    ```bash
+    #!/bin/bash
+    #SBATCH --nodes=2
+    #SBATCH --tasks-per-node=16
+    #SBATCH --cpus-per-task=1
+
+    srun --ntasks 32 ./application
+    ```
 
 ### Core Bound
 
@@ -50,18 +54,19 @@ application.
 
 This method allocates the tasks linearly to the cores.
 
-\<img alt=""
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"
-/>
+![block:block distribution](misc/mpi_block_block.png)
+{: align="center"}
 
-```Bash
-#!/bin/bash
-#SBATCH --nodes=2
-#SBATCH --tasks-per-node=16
-#SBATCH --cpus-per-task=1
+!!! example "Binding to cores and block:block distribution"
 
-srun --ntasks 32 --cpu_bind=cores --distribution=block:block ./application
-```
+    ```bash
+    #!/bin/bash
+    #SBATCH --nodes=2
+    #SBATCH --tasks-per-node=16
+    #SBATCH --cpus-per-task=1
+
+    srun --ntasks 32 --cpu_bind=cores --distribution=block:block ./application
+    ```
 
 #### Distribution: cyclic:cyclic
 
@@ -71,18 +76,19 @@ then the first socket of the second node until one task is placed on
 every first socket of every node. After that it will place a task on
 every second socket of every node and so on.
 
-\<img alt=""
-src="<data:;base64,iVBORw0KGgoAAAANSUhEUgAAAw4AAADeCAIAAAAb9sCoAAAABmJLR0QA/wD/AP+gvaeTAAAfCElEQVR4nO3de1BU5/348bOIoLIgyHJREGRRMORWY4yKWtuYapO0SQNe4piq6aiRJqKSxugMURNnmkQnyTh2am1MmjBOIYnRtDNpxk4QdTTJpFZjNAYvEMQLLBDchQWW6/n+cab748fuczi7y8JZeL/+kt3zec5zPs+Hxw9nl8Ugy7IEAAAAd4IGegIAAAD6RasEAAAgRKsEAAAgRKsEAAAgRKsEAAAgRKsEAAAgRKsEAAAgRKsEAAAgRKsEAAAgRKsEAAAgRKsEAAAgRKsEAAAgRKsEAAAgRKsEAAAgRKsEAAAgRKsEAAAgRKsEAAAgRKsEAAAgRKsEAAAgFOxLsMFg6Kt5AAg4siwP9BQ8wH4FDGW+7FfcVQIAABDy6a6SIrB+sgTgu8C9Q8N+BQw1vu9X3FUCAAAQolUCAAAQolUCAAAQolUCAAAQolUCAAAQolUCAAAQolUCAAAQolUCAAAQolUCAAAQolUCAAAQolUCAAAQolUCAAAQolUCAAAQolUCAAAQolUCAAAQolUCAAAQolUCAAAQolUCAAAQolUCAAAQolUCAAAQolUCAAAQolUCAAAQolUCAAAQolUaun72s58ZDIYvvvjC+Uh8fPwnn3yifYRvvvnGaDRqP76goCAzMzMsLCw+Pt6DiQIY8vp/v9q4cWNGRsaoUaOSkpI2bdrU1tbmwXQxuNAqDWnR0dEvvPBCv53OZDJt2LBh+/bt/XZGAINGP+9Xdrt93759169fLyoqKioq2rZtW7+dGnpDqzSkrVq1qqys7OOPP3Z9qqqqatGiRbGxsYmJic8991xzc7Py+PXr1xcsWBAZGXnXXXedOnXKeXxDQ0NOTs748eNjYmKefPLJuro61zEfeeSRxYsXjx8/3k+XA2AQ6+f96u23354zZ050dHRmZubTTz/dPRxDDa3SkGY0Grdv375ly5b29vYeT2VnZw8fPrysrOz06dNnzpzJy8tTHl+0aFFiYmJ1dfW//vWvv/zlL87jly1bZrFYzp49W1lZOXr06JUrV/bbVQAYCgZwvzp58uTUqVP79GoQUGQf+D4CBtDcuXN37NjR3t4+efLkPXv2yLIcFxd3+PBhWZZLS0slSaqpqVGOLC4uHjFiRGdnZ2lpqcFgqK+vVx4vKCgICwuTZbm8vNxgMDiPt9lsBoPBarW6PW9hYWFcXJy/rw5+FYjf+4E4ZzgN1H4ly/LWrVtTUlLq6ur8eoHwH9+/94P7uzWDzgQHB7/22murV69evny588EbN26EhYXFxMQoX5rNZofDUVdXd+PGjejo6KioKOXxSZMmKf+oqKgwGAzTpk1zjjB69OibN2+OHj26v64DwODX//vVK6+8cuDAgZKSkujoaH9dFXSPVgnS448//sYbb7z22mvORxITE5uammpra5Xdp6KiIjQ01GQyJSQkWK3W1tbW0NBQSZKqq6uV45OSkgwGw7lz5+iNAPhVf+5XmzdvPnTo0PHjxxMTE/12QQgAvFcJkiRJu3bt2r17d2Njo/JlWlrajBkz8vLy7Ha7xWLJz89fsWJFUFDQ5MmTp0yZ8tZbb0mS1Nraunv3buX41NTU+fPnr1q1qqqqSpKk2tragwcPup6ls7PT4XAo7zNwOBytra39dHkABpH+2a9yc3MPHTp05MgRk8nkcDj4sIChjFYJkiRJ06dPf/TRR52/NmIwGA4ePNjc3JySkjJlypR77rnnzTffVJ766KOPiouL77vvvgcffPDBBx90jlBYWDhu3LjMzMzw8PAZM2acPHnS9Sxvv/32yJEjly9fbrFYRo4cyQ1tAF7oh/3KarXu2bPnypUrZrN55MiRI0eOzMjI6J+rgw4ZnO948ibYYJAkyZcRAASiQPzeD8Q5A/Cd79/73FUCAAAQolUCAAAQolUCAAAQolUCAAAQolUCAAAQolUCAAAQolUCAAAQolUCAAAQolUCAAAQolUCAAAQolUCAAAQolUCAAAQolUCAAAQolUCAAAQolUCAAAQolUCAAAQolUCAAAQolUCAAAQolUCAAAQolUCAAAQolUCAAAQolUCAAAQolUCAAAQCh7oCQBA/ykvLx/oKQAIMAZZlr0PNhgkSfJlBACBKBC/95U5AxiafNmv+uCuEhsQAP0zm80DPQUAAakP7ioBGJoC664SAHjHp1YJAABgcOM34AAAAIRolQAAAIRolQAAAIRolQAAAIRolQAAAIRolQAAAIR8+ghKPldpKPDu4ySojaEgsD5qhJocCtivIOLLfsVdJQAAAKE++MMmgfWTJbTz/SctamOwCtyfwqnJwYr9CiK+1wZ3lQAAAIRolQAAAIRolQAAAIRolQAAAIRolQAAAIRolQAAAIRolQAAAIRolQAAAIRolQAAAIRolQAAAIRolQAAAIRolQAAAIRolQAAAIQGf6t08eLFX//61yaTadSoUZMnT37xxRe9GGTy5MmffPKJxoN/8pOfFBUVuX2qoKAgMzMzLCwsPj7ei2mgb+mqNjZu3JiRkTFq1KikpKRNmza1tbV5MRkEOl3VJPuVruiqNobafjXIW6Wurq5f/vKX48aNO3/+fF1dXVFRkdlsHsD5mEymDRs2bN++fQDnAIXeasNut+/bt+/69etFRUVFRUXbtm0bwMlgQOitJtmv9ENvtTHk9ivZB76P4G/Xr1+XJOnixYuuT926dWvhwoUxMTEJCQnPPvtsU1OT8vjt27dzcnKSkpLCw8OnTJlSWloqy3J6evrhw4eVZ+fOnbt8+fK2tjabzbZ27drExESTybRkyZLa2lpZlp977rnhw4ebTKbk5OTly5e7nVVhYWFcXJy/rrnv+LK+1IZ3taHYunXrnDlz+v6a+47+19eV/uesz5pkv9IDfdaGYijsV4P8rtK4cePS0tLWrl37wQcfVFZWdn8qOzt7+PDhZWVlp0+fPnPmTF5envL40qVLr1279uWXX1qt1vfffz88PNwZcu3atVmzZs2ePfv9998fPnz4smXLLBbL2bNnKysrR48evXLlSkmS9uzZk5GRsWfPnoqKivfff78frxWe0XNtnDx5curUqX1/zdA3PdckBpaea2NI7FcD26n1A4vFsnnz5vvuuy84OHjixImFhYWyLJeWlkqSVFNToxxTXFw8YsSIzs7OsrIySZJu3rzZY5D09PSXXnopMTFx3759yiPl5eUGg8E5gs1mMxgMVqtVluV7771XOYsIP6XphA5rQ5blrVu3pqSk1NXV9eGV9rmAWN8eAmLOOqxJ9iud0GFtyENmvxr8rZJTY2PjG2+8ERQU9O23337++edhYWHOp3744QdJkiwWS3Fx8ahRo1xj09PT4+Lipk+f7nA4lEeOHj0aFBSU3E1kZOR3330ns/X4HNv/9FMbL7/8stlsrqio6NPr63uBtb6KwJqzfmqS/Upv9FMbQ2e/GuQvwHVnNBrz8vJGjBjx7bffJiYmNjU11dbWKk9VVFSEhoYqL8o2NzdXVVW5hu/evTsmJuaxxx5rbm6WJCkpKclgMJw7d67if27fvp2RkSFJUlDQEMrq4KCT2ti8efOBAweOHz+enJzsh6tEINFJTUKHdFIbQ2q/GuTfJNXV1S+88MLZs2ebmprq6+tfffXV9vb2adOmpaWlzZgxIy8vz263WyyW/Pz8FStWBAUFpaamzp8/f82aNVVVVbIsX7hwwVlqoaGhhw4dioiIePjhhxsbG5UjV61apRxQW1t78OBB5cj4+PhLly65nU9nZ6fD4Whvb5ckyeFwtLa29ksa4IbeaiM3N/fQoUNHjhwxmUwOh2PQ//ItXOmtJtmv9ENvtTHk9quBvanlbzabbfXq1ZMmTRo5cmRkZOSsWbM+/fRT5akbN25kZWWZTKaxY8fm5OTY7Xbl8fr6+tWrVyckJISHh993332XLl2Su/3WQEdHx29/+9sHHnigvr7earXm5uZOmDDBaDSazeb169crIxw7dmzSpEmRkZHZ2dk95rN3797uye9+41SHfFlfasOj2rh9+3aPb8zU1NT+y4Xn9L++rvQ/Z13VpMx+pSe6qo0huF8ZnKN4wWAwKKf3egTomS/rS20MboG4voE4Z2jHfgUR39d3kL8ABwAA4AtaJQAAACFaJQAAACFaJQAAACFaJQAAACFaJQAAACFaJQAAACFaJQAAACFaJQAAACFaJQAAACFaJQAAACFaJQAAACFaJQAAACFaJQAAAKFg34cwGAy+D4JBidqA3lCTEKE2IMJdJQAAACGDLMsDPQcAAACd4q4SAACAEK0SAACAEK0SAACAEK0SAACAEK0SAACAEK0SAACAEK0SAACAkE+f1s1nmw4F3n3yFrUxFATWp7JRk0MB+xVEfNmvuKsEAAAg1Ad/Ay6wfrKEdr7/pEVtDFaB+1M4NTlYsV9BxPfa4K4SAACAEK0SAACAEK0SAACAEK0SAACAEK0SAACAEK0SAACAEK0SAACAEK0SAACA0KBtlU6dOvXoo4+OGTMmLCzs7rvvzs/Pb2pq6ofzdnR05ObmjhkzJiIiYtmyZQ0NDW4PMxqNhm5CQ0NbW1v7YXpD1kDVg8ViWbx4sclkioyMXLBgwaVLl9weVlBQkJmZGRYWFh8f3/3xlStXdq+ToqKifpgz+h/7Fbpjv9Kbwdkq/fOf/5w3b96999775Zdf1tTUHDhwoKam5ty5c1piZVlub2/3+tQvv/zykSNHTp8+ffXq1WvXrq1du9btYRaLpfF/srKynnjiidDQUK9PCnUDWA85OTlWq/Xy5cs3b94cO3bsokWL3B5mMpk2bNiwfft216fy8vKcpbJw4UKvZwLdYr9Cd+xXeiT7wPcR/KGzszMxMTEvL6/H411dXbIs37p1a+HChTExMQkJCc8++2xTU5PybHp6en5+/uzZs9PS0kpKSmw229q1axMTE00m05IlS2pra5XD3nzzzeTk5NGjR48dO3bHjh2uZ4+NjX333XeVf5eUlAQHB9++fVtltrW1taGhoUePHvXxqv3Bl/XVT20MbD2kpqbu379f+XdJSUlQUFBHR4doqoWFhXFxcd0fWbFixYsvvujtpfuRftZXO33Omf2qr7BfsV+J9EG3M7Cn9wel+z579qzbZ2fOnLl06dKGhoaqqqqZM2c+88wzyuPp6el33XVXXV2d8uWvfvWrJ554ora2trm5ec2aNY8++qgsy5cuXTIajVeuXJFl2Wq1/ve//+0xeFVVVfdTK3ezT506pTLbXbt2TZo0yYfL9aPBsfUMYD3Isrxp06Z58+ZZLBabzfbUU09lZWWpTNXt1jN27NjExMSpU6e+/vrrbW1tnifAL/Szvtrpc87sV32F/Yr9SoRWyY3PP/9ckqSamhrXp0pLS7s/VVxcPGLEiM7OTlmW09PT//SnPymPl5eXGwwG52E2m81gMFit1rKyspEjR3744YcNDQ1uT3358mVJksrLy52PBAUFffbZZyqzTUtL27Vrl+dX2R8Gx9YzgPWgHDx37lwlG3fccUdlZaXKVF23niNHjnzxxRdXrlw5ePBgQkKC68+aA0U/66udPufMftVX2K+Ux9mvXPm+voPwvUoxMTGSJN28edP1qRs3boSFhSkHSJJkNpsdDkddXZ3y5bhx45R/VFRUGAyGadOmTZgwYcKECffcc8/o0aNv3rxpNpsLCgr+/Oc/x8fH//SnPz1+/HiP8cPDwyVJstlsypeNjY1dXV0RERHvvfee851u3Y8vKSmpqKhYuXJlX107XA1gPciy/NBDD5nN5vr6ervdvnjx4tmzZzc1NYnqwdX8+fNnzpw5ceLE7Ozs119//cCBA76kAjrEfoXu2K90amA7NX9QXut9/vnnezze1dXVoysvKSkJDQ11duWHDx9WHr969eqwYcOsVqvoFM3NzX/84x+joqKU14+7i42N/dvf/qb8+9ixY+qv/S9ZsuTJJ5/07PL6kS/rq5/aGMB6qK2tlVxe4Pjqq69E47j+lNbdhx9+OGbMGLVL7Uf6WV/t9Dln9qu+wn6lPM5+5aoPup2BPb2f/OMf/xgxYsRLL71UVlbmcDguXLiQk5Nz6tSprq6uGTNmPPXUU42NjdXV1bNmzVqzZo0S0r3UZFl++OGHFy5ceOvWLVmWa2pqPvroI1mWv//+++LiYofDIcvy22+/HRsb67r15Ofnp6enl5eXWyyWOXPmLF26VDTJmpqakJAQfb5BUjE4th55QOshOTl59erVNputpaXllVdeMRqN9fX1rjPs6OhoaWkpKCiIi4traWlRxuzs7Ny/f39FRYXVaj127FhqaqrzrQkDTlfrq5Fu58x+1SfYr5wjsF/1QKskdPLkyYcffjgyMnLUqFF33333q6++qvyywI0bN7Kyskwm09ixY3Nycux2u3J8j1KzWq25ubkTJkwwGo1ms3n9+vWyLJ85c+aBBx6IiIiIioqaPn36iRMnXM/b1ta2bt26yMhIo9G4dOlSm80mmuHOnTt1+wZJxaDZeuSBq4dz587Nnz8/KioqIiJi5syZov9p9u7d2/1eb1hYmCzLnZ2dDz30UHR0dEhIiNls3rJlS3Nzc59nxjt6W18t9Dxn9ivfsV85w9mvevB9fQ3OUbygvHLpywjQM1/Wl9oY3AJxfQNxztCO/Qoivq/vIHxbNwAAQF+hVQIAABCiVQIAABCiVQIAABCiVQIAABCiVQIAABCiVQIAABCiVQIAABCiVQIAABAK9n2IXv/aMIYsagN6Q01ChNqACHeVAAAAhHz6G3AAAACDG3eVAAAAhGiVAAAAhGiVAAAAhGiVAAAAhGiVAAAAhGiVAAAAhGiVAAAAhHz6tG4+23Qo8O6Tt6iNoSCwPpWNmhwK2K8g4st+xV0lAAAAoT74G3C+dPHE6j/WF4F4vcRqjw1EgZhnYrXH+iIQr5dY7bG+4K4SAACAEK0SAACAEK0SAACAkF9apY6Ojtzc3DFjxkRERCxbtqyhocGLEaZMmWIwGKqrq7VHWSyWxYsXm0ymyMjIBQsWXLp0Sf34goKCzMzMsLCw+Pj47o9v3LgxIyNj1KhRSUlJmzZtamtr0x4rSdK///3v6dOnjxgxIiYmZtOmTa6xovG15E19bup5E8V6mjdfaMmtil5z251ojbTkWWV9pd7yLIrVkmdRfrTkTeWYXvOWn5+fkpISGhoaHR392GOPXb16VXuuAp36WqtbuXKloZuioiLtsTdu3MjOzo6Ojh4zZszvf//71tZW7+YpWjstsUajsfv8Q0NDXachqisteRPFasmbKNbTvPlCS25FtOS2O1E+teRZdIyWPItiteRZtEZa8iaK1ZI30fi+fC/3QvaBaIT8/Py0tLSysjKLxTJr1qylS5dqj1Xs2LFj3rx5kiRVVVVpj33iiSd+8Ytf/Pjjj3a7fcWKFXfffbd67KeffvrBBx/s3LkzLi6u+zGrVq06ceJEXV3dqVOnxo8fv3nzZu2xxcXFRqPxr3/9a3V1dWVl5YkTJ1xjReOL8qYlVpQ3LbGivPlSIaJY9fmrx4pyK4oVrZGWPItiFep5FsVqybMoP1pqUnSMlpr86quvysrKGhoaysvLH3/88czMTO25ChSiOauvtXrsihUr8vLyGv+nvb1de+wDDzzw5JNP2my2W7duzZgxY/369eqxonmK1k5LrN1ud04+KytryZIlrrGiuhKNqSVWlDctsaK8+WO/EuVWS6wot6JYUT615Fl0jJY8i2K15Fm0RlpqUhSrpSZF42vJlXf80irFxsa+++67yr9LSkqCg4Nv376tMVaW5e+++y41NfXrr7+WPGyVUlNT9+/f7zxvUFBQR0dHr7GFhYUqW+TWrVvnzJmjPTYzM/PFF1/UPufu44vypiVWFuRNS6wob/7YelTm32usKLfqsa5rpD3PbmtDY55dYz3Nsyg/6jXpeoxHNdnW1paTk/PII48oX3pak3qmPmf1fUAUu2LFCi9qUpblmzdvSpJUWlqqfHn48GGj0dja2tprrMo8e6ydR7G1tbWhoaFHjx5VmbPsriZdx9QSK8pbr7EqefPrftUjtx7F9siteqxojbTk2fUY7XnuEetFnt3uV73WpEqslpp0uy7aa1K7vn8Brrq6uqamZsqUKcqXU6dO7ejouHjxosbwzs7O3/3ud2+99VZ4eLinp87Ozi4sLKypqWloaHjnnXd+85vfDBs2zNNBejh58uTUqVM1HuxwOL766qvOzs477rgjKipq3rx53377rcbxvchb97l5mrfusf7Im6dz6JUXuXUrgOpTlB8teXMeoz1vBQUF8fHx4eHh58+f//vf/y75nKshoqCgYPz48ffff//OnTvb29s1Rjm3bye73e7R6zs95tBj7Tz13nvvJSUl/fznP1c/zKPvWfVYj/LmjO3bvGnRb7n1k36rT9f11Z43t3Wlnjff18UzvvRZbke4fPmyJEnl5eX/rx0LCvrss8+0xMqyvGvXrkWLFsmy/P3330se3lWy2Wxz585Vnr3jjjsqKyu1xKr8pLV169aUlJS6ujqNsVVVVZIkpaSkXLhwwW63b9iwISEhwW63i+bcfXyVvPUaK4vzpiVWlDdfKqTX2B5z6DVWJbfqsT3WyKM8u9aG9jy7xnqUZ1F+eq3JHsdor8nm5uZbt26dOHFiypQpq1at8jRX+qc+Z+/uKh05cuSLL764cuXKwYMHExIS8vLytMfef//9zhc4Zs6cKUnSl19+2Wus23m6rp32WEVaWtquXbvU5+y2JjX+BN8jVpQ3LbGivPlpv3KbW42xih65VY/t27tK2vPsGutRnl1rQ2NNuo1VqNekyrr4465S37dKytZ89uxZ5UvlfaCnTp3SEnvlypVx48ZVV1fLnrdKXV1d06ZNe/rpp+vr6+12+7Zt25KSkrz4r9Tp5ZdfNpvNFRUV2mMbGxslSdq5c6fyZUtLy7Bhw44fP+42tsf4KnnrNVYlb73GquTNT1uP6xy0xKrkVj3WbTurMc89Yj3Kc49Yj/Isyo+WmuxxjEc1qThx4oTBYGhqavIoV/qnPmfvWqXuDhw4EBsbqz322rVrWVlZcXFxKSkp27ZtkyTp8uXLvcaqz9O5dh7FHj16NCQkpLa2VuW8oprU8t+S+vd797xpiRXlzX/7laJ7brXHuuZWPbZvW6Xu1PPsGqs9z+rrq16TolgtNek6vuhafN+v+v4FuPj4+NjY2G+++Ub58syZM8HBwRkZGVpiT548WVdXd+edd5pMJqWNvfPOO9955x0tsT/++ON//vOf3NzcqKiosLCw559/vrKy8sKFC95dxebNmw8cOHD8+PHk5GTtUUajceLEic4PBlX5hFDX8bXnzTVWe95cY/s2b1r4O7fq9F+fovxoyZvrMd7lbdiwYcOGDfMlV0NQSEhIR0eH9uOTkpI+/vjj6urq8vLyxMTEhISEiRMn+j4NZe08Ctm3b19WVpbJZBId4N33rMZYlby5jfVT3rTwR277jZ/qU0ttiPKmEutR3rxYF4/50meJRsjPz09PTy8vL7dYLHPmzNH+G3BNTU3X/+fYsWOSJJ05c0bLnSFFcnLy6tWrbTZbS0vLK6+8YjQa6+vrVWI7OjpaWloKCgri4uJaWlocDofy+Lp16yZNmlReXt7S0tLS0uJ8r6WW2DfffNNsNl+6dKmlpeUPf/jD+PHjXbtp0fiivPUaq5I3LecV5c2XChHFiuagJVaUW1GsaI205NltrMY8i86rJc+i/GipSdExvdZkW1vbq6++WlpaarVav/766/vvvz87O1t7rgKFaM6i9eo1trOzc//+/RUVFVar9dixY6mpqc8884z2854+ffqHH36oq6s7dOhQTEzMe++9px7rdp4qa6elJmVZrqmpCQkJ6fGmYy11JRqz11iVvGk5ryhvfb5fqeS211iF29yKYkX51JJnt8dozLNofC15drtGGmtS5f8C9ZpUGV9Lrrzjl1apra1t3bp1kZGRRqNx6dKlNptNe6yTF+9VOnfu3Pz586OioiIiImbOnNnrbxzs3btX6iYsLEyW5du3b0v/v9TUVI2xsix3dXVt3bo1Li4uIiLiwQcfPH/+fI9YlfFFedMSK8qbllhR3nwpL7exWuavcl5RbkWxojXqNc8qsU4qL8CJYnvNsyg/WmpS5Zhea7K9vf2xxx6Li4sLCQmZMGHCxo0bnTnRkqtAIZpzr2stiu3s7HzooYeio6NDQkLMZvOWLVuam5u1n3f37t2xsbHDhw/PyMgoKCjodc5u56mydhrreefOnZMmTRKdV6WuRGP2GquSNy3nFeXNl5p0G6uS215jFW5zK4oV5bPXPIuO0ZJnlfF7zbNojbTUpPr/Beo1qTK+llx5x+AcxQuB+2fziCWW2IGKHSiBmCtiiSV2YGMV/GETAAAAIVolAAAAIVolAAAAIVolAAAAoT54WzcGN1/eRofBLRDf1o3Bjf0KIrytGwAAwC98uqsEAAAwuHFXCQAAQIhWCQAAQIhWCQAAQIhWCQAAQIhWCQAAQIhWCQAAQIhWCQAAQIhWCQAAQIhWCQAAQIhWCQAAQIhWCQAAQIhWCQAAQIhWCQAAQIhWCQAAQIhWCQAAQIhWCQAAQIhWCQAAQIhWCQAAQIhWCQAAQOj/AItyAftZS8fsAAAAAElFTkSuQmCC>"
-/>
+![cyclic:cyclic distribution](misc/mpi_cyclic_cyclic.png)
+{: align="center"}
 
-```Bash
-#!/bin/bash
-#SBATCH --nodes=2
-#SBATCH --tasks-per-node=16
-#SBATCH --cpus-per-task=1
+!!! example "Binding to cores and cyclic:cyclic distribution"
+
+    ```bash
+    #!/bin/bash
+    #SBATCH --nodes=2
+    #SBATCH --tasks-per-node=16
+    #SBATCH --cpus-per-task=1
 
-srun --ntasks 32 --cpu_bind=cores --distribution=cyclic:cyclic
-```
+    srun --ntasks 32 --cpu_bind=cores --distribution=cyclic:cyclic
+    ```
 
 #### Distribution: cyclic:block
 
@@ -90,104 +96,108 @@ The cyclic:block distribution will allocate the tasks of your job in
 alternation on node level, starting with first node filling the sockets
 linearly.
 
-\<img alt=""
-src="<data:;base64,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>"
-/>
+![cyclic:block distribution](misc/mpi_cyclic_block.png)
+{: align="center"}
 
+!!! example "Binding to cores and cyclic:block distribution"
+
+    ```bash
     #!/bin/bash
     #SBATCH --nodes=2
     #SBATCH --tasks-per-node=16
     #SBATCH --cpus-per-task=1
 
     srun --ntasks 32 --cpu_bind=cores --distribution=cyclic:block ./application
+    ```
 
 ### Socket Bound
 
-Note: The general distribution onto the nodes and sockets stays the
-same. The mayor difference between socket and cpu bound lies within the
-ability of the tasks to "jump" from one core to another inside a socket
-while executing the application. These jumps can slow down the execution
-time of your application.
+The general distribution onto the nodes and sockets stays the same. The mayor difference between
+socket- and CPU-bound lies within the ability of the OS to move tasks from one core to another
+inside a socket while executing the application. These jumps can slow down the execution time of
+your application.
 
 #### Default Distribution
 
-The default distribution uses --cpu_bind=sockets with
---distribution=block:cyclic. The default allocation method (as well as
-block:cyclic) will fill up one node after another, while filling socket
-one and two in alternation. Resulting in only even ranks on the first
-socket of each node and odd on each second socket of each node.
+The default distribution uses `--cpu_bind=sockets` with `--distribution=block:cyclic`. The default
+allocation method (as well as `block:cyclic`) will fill up one node after another, while filling
+socket one and two in alternation. Resulting in only even ranks on the first socket of each node and
+odd on each second socket of each node.
 
-\<img alt=""
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"
-/>
+![Binding to sockets and block:cyclic distribution](misc/mpi_socket_block_cyclic.png)
+{: align="center"}
 
-```Bash
-#!/bin/bash
-#SBATCH --nodes=2
-#SBATCH --tasks-per-node=16
-#SBATCH --cpus-per-task=1
+!!! example "Binding to sockets and block:cyclic distribution"
 
-srun --ntasks 32 -cpu_bind=sockets ./application
-```
+    ```bash
+    #!/bin/bash
+    #SBATCH --nodes=2
+    #SBATCH --tasks-per-node=16
+    #SBATCH --cpus-per-task=1
+
+    srun --ntasks 32 -cpu_bind=sockets ./application
+    ```
 
 #### Distribution: block:block
 
 This method allocates the tasks linearly to the cores.
 
-\<img alt=""
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"
-/>
+![Binding to sockets and block:block distribution](misc/mpi_socket_block_block.png)
+{: align="center"}
+
+!!! example "Binding to sockets and block:block distribution"
 
-```Bash
-#!/bin/bash
-#SBATCH --nodes=2
-#SBATCH --tasks-per-node=16
-#SBATCH --cpus-per-task=1
+    ```bash
+    #!/bin/bash
+    #SBATCH --nodes=2
+    #SBATCH --tasks-per-node=16
+    #SBATCH --cpus-per-task=1
 
-srun --ntasks 32 --cpu_bind=sockets --distribution=block:block ./application
-```
+    srun --ntasks 32 --cpu_bind=sockets --distribution=block:block ./application
+    ```
 
 #### Distribution: block:cyclic
 
-The block:cyclic distribution will allocate the tasks of your job in
+The `block:cyclic` distribution will allocate the tasks of your job in
 alternation between the first node and the second node while filling the
 sockets linearly.
 
-\<img alt=""
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"
-/>
+![Binding to sockets and block:cyclic distribution](misc/mpi_socket_block_cyclic.png)
+{: align="center"}
+
+!!! example "Binding to sockets and block:cyclic distribution"
 
+    ```bash
     #!/bin/bash
     #SBATCH --nodes=2
     #SBATCh --tasks-per-node=16
     #SBATCH --cpus-per-task=1
 
     srun --ntasks 32 --cpu_bind=sockets --distribution=block:cyclic ./application
+    ```
 
 ## Hybrid Strategies
 
 ### Default Binding and Distribution Pattern
 
-The default binding pattern of hybrid jobs will split the cores
-allocated to a rank between the sockets of a node. The example shows
-that Rank 0 has 4 cores at its disposal. Two of them on first socket
-inside the first node and two on the second socket inside the first
-node.
+The default binding pattern of hybrid jobs will split the cores allocated to a rank between the
+sockets of a node. The example shows that Rank 0 has 4 cores at its disposal. Two of them on first
+socket inside the first node and two on the second socket inside the first node.
 
-\<img alt=""
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"
-/>
+![sockets binding and block:block distribution](misc/hybrid.png)
+{: align="center"}
 
-```Bash
-#!/bin/bash
-#SBATCH --nodes=2
-#SBATCH --tasks-per-node=4
-#SBATCH --cpus-per-task=4
+!!! example "Binding to sockets and block:block distribution"
 
-export OMP_NUM_THREADS=4
+    ```bash
+    #!/bin/bash
+    #SBATCH --nodes=2
+    #SBATCH --tasks-per-node=4
+    #SBATCH --cpus-per-task=4
 
-srun --ntasks 8 --cpus-per-task $OMP_NUM_THREADS ./application
-```
+    export OMP_NUM_THREADS=$SLURM_CPUS_PER_TASK
+    srun --ntasks 8 --cpus-per-task $OMP_NUM_THREADS ./application
+    ```
 
 ### Core Bound
 
@@ -195,36 +205,37 @@ srun --ntasks 8 --cpus-per-task $OMP_NUM_THREADS ./application
 
 This method allocates the tasks linearly to the cores.
 
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>"
-/>
+![Binding to cores and block:block distribution](misc/hybrid_cores_block_block.png)
+{: align="center"}
 
-```Bash
-#!/bin/bash
-#SBATCH --nodes=2
-#SBATCH --tasks-per-node=4
-#SBATCH --cpus-per-task=4
+!!! example "Binding to cores and block:block distribution"
 
-export OMP_NUM_THREADS=4
+    ```bash
+    #!/bin/bash
+    #SBATCH --nodes=2
+    #SBATCH --tasks-per-node=4
+    #SBATCH --cpus-per-task=4
 
-srun --ntasks 8 --cpus-per-task $OMP_NUM_THREADS --cpu_bind=cores --distribution=block:block ./application
-```
+    export OMP_NUM_THREADS=$SLURM_CPUS_PER_TASK
+    srun --ntasks 8 --cpus-per-task $OMP_NUM_THREADS --cpu_bind=cores --distribution=block:block ./application
+    ```
 
 #### Distribution: cyclic:block
 
-The cyclic:block distribution will allocate the tasks of your job in
-alternation between the first node and the second node while filling the
-sockets linearly.
+The `cyclic:block` distribution will allocate the tasks of your job in alternation between the first
+node and the second node while filling the sockets linearly.
+
+![binding to cores and cyclic:block distribution](misc/hybrid_cores_cyclic_block.png)
+{: align="center"}
 
-\<img alt=""
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-/>
+!!! example "Binding to cores and cyclic:block distribution"
 
-```Bash
-#!/bin/bash
-#SBATCH --nodes=2
-#SBATCH --tasks-per-node=4
-#SBATCH --cpus-per-task=4
+    ```bash
+    #!/bin/bash
+    #SBATCH --nodes=2
+    #SBATCH --tasks-per-node=4
+    #SBATCH --cpus-per-task=4
 
-export OMP_NUM_THREADS=4<br /><br />srun --ntasks 8 --cpus-per-task $OMP_NUM_THREADS --cpu_bind=cores --distribution=cyclic:block ./application
-```
+    export OMP_NUM_THREADS=$SLURM_CPUS_PER_TASK
+    srun --ntasks 8 --cpus-per-task $OMP_NUM_THREADS --cpu_bind=cores --distribution=cyclic:block ./application
+    ```
diff --git a/doc.zih.tu-dresden.de/docs/jobs_and_resources/misc/hybrid_cores_block_block.png b/doc.zih.tu-dresden.de/docs/jobs_and_resources/misc/hybrid_cores_block_block.png
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diff --git a/doc.zih.tu-dresden.de/docs/jobs_and_resources/misc/mpi_cyclic_cyclic.png b/doc.zih.tu-dresden.de/docs/jobs_and_resources/misc/mpi_cyclic_cyclic.png
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diff --git a/doc.zih.tu-dresden.de/docs/jobs_and_resources/misc/mpi_socket_block_cyclic.png b/doc.zih.tu-dresden.de/docs/jobs_and_resources/misc/mpi_socket_block_cyclic.png
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literal 0
HcmV?d00001

-- 
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