--- title: "Setting up auto inventory" slug: "setting-up-auto-inventory" description: "Set car inventory." tags: ["check-ai", "check-images"] updated: 2026-03-31T14:14:40Z published: 2026-03-31T14:14:40Z canonical: "docs.retailvista.net/setting-up-auto-inventory" --- > ## Documentation Index > Fetch the complete documentation index at: https://docs.retailvista.net/llms.txt > Use this file to discover all available pages before exploring further. # Setting up auto inventory ## <span class="fr-marker" data-id="0" data-type="true" style="display: none; line-height: 0;"></span><span class="fr-marker" data-id="0" data-type="false" style="display: none; line-height: 0;"></span>Set Product Inventory This guide describes the setting to automatically calculate inventory, so that purchase orders can be generated for inventory items. This can be used to fill the shelf or replenish the inventory that has been sold. The required inventory can be calculated based on the entered data: number of sales days, number of inventory days, and the minimum inventory. A license is required to use this module. Settings for using auto inventory: Extra -> Settings -> Inventory Section -> Auto Inventory Tab ![](https://cdn.document360.io/9cfe1b80-9c32-4b2a-9328-1df667cdd950/Images/Documentation/image-1774886592582.png?sv=2026-02-06&spr=https&st=2026-10-29T21%3A00%3A29Z&se=2026-10-29T22%3A00%3A29Z&sr=c&sp=r&sig=viVPKClCTiKEfFh1%2BLfELxrw5UhGJSm0LLTtjSiWvY8%3D) Automatic inventory: Indicates that automatic inventory is used. Dump calculation: Indicates that the inventory calculation is displayed under the 'Optimal inventory log' tab. Minimum inventory days: Indicates how many days the minimum inventory should be calculated for. Maximum inventory days: Indicates how many days the maximum inventory should be calculated for. Sales days: Indicates based on how many sales days the inventory should be calculated. Auto inventory Monday: Indicates that the auto inventory is calculated every Monday. If the auto inventory needs to be calculated every day, each mentioned day should have the value 'Yes'. The auto inventory will then be calculated every night by default. We recommend starting with 1 supplier, for example, to set this up and then expanding further if it goes well. ## Set auto inventory at levels There can be deviations from the default settings at different levels. The levels are hierarchical: Settings -> Branches -> Suppliers -> Brands -> Product Categories -> Branch Products At all these levels, it concerns the settings on the 'Optimal stock' tab. ![](https://cdn.document360.io/9cfe1b80-9c32-4b2a-9328-1df667cdd950/Images/Documentation/image-1774965860798.png?sv=2026-02-06&spr=https&st=2026-10-29T21%3A00%3A29Z&se=2026-10-29T22%3A00%3A29Z&sr=c&sp=r&sig=viVPKClCTiKEfFh1%2BLfELxrw5UhGJSm0LLTtjSiWvY8%3D) Ignore the following optimal stock settings. By unchecking, it indicates that the settings at this level are taken into account. Calculate optimal stock: By checking, it indicates that the optimal stock is calculated for this branch, supplier, brand, product category, or branch product. This depends on the level at which it is set. Min stock days: This indicates how many days the minimum stock should be calculated for. Max stock days: This indicates how many days the maximum stock should be calculated for. Sales days: This indicates based on how many sales days the stock should be calculated. At each level, it is indicated at the bottom what the previous level is and what the next level is. ## Manually calculate stock The stock is automatically calculated every night by default, based on the settings under Extras -> Settings -> Stock section -> Auto stock tab. See also the description above. It is also possible to manually calculate the stock, for example, if the settings have recently been entered or changed. Start -> Stock -> Calculate auto-stock ![](https://cdn.document360.io/9cfe1b80-9c32-4b2a-9328-1df667cdd950/Images/Documentation/image-1774965890047.png?sv=2026-02-06&spr=https&st=2026-10-29T21%3A00%3A29Z&se=2026-10-29T22%3A00%3A29Z&sr=c&sp=r&sig=viVPKClCTiKEfFh1%2BLfELxrw5UhGJSm0LLTtjSiWvY8%3D) Based on branch, supplier, brand, product category, and/or product, the optimal stock is manually recalculated. ## Optimal stock log In the product maintenance, the optimal stock is visible per branch on the 'Availability' tab. ![](https://cdn.document360.io/9cfe1b80-9c32-4b2a-9328-1df667cdd950/Images/Documentation/image-1774887901351.png?sv=2026-02-06&spr=https&st=2026-10-29T21%3A00%3A29Z&se=2026-10-29T22%3A00%3A29Z&sr=c&sp=r&sig=viVPKClCTiKEfFh1%2BLfELxrw5UhGJSm0LLTtjSiWvY8%3D) ![](https://cdn.document360.io/9cfe1b80-9c32-4b2a-9328-1df667cdd950/Images/Documentation/image-1774887921873.png?sv=2026-02-06&spr=https&st=2026-10-29T21%3A00%3A29Z&se=2026-10-29T22%3A00%3A29Z&sr=c&sp=r&sig=viVPKClCTiKEfFh1%2BLfELxrw5UhGJSm0LLTtjSiWvY8%3D) On the 'Optimal stock log' tab, you can see how this optimal stock has been calculated. ![](data:image/png;base64,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) ## Generate purchase orders Through Generate goods in, orders can be placed. Start -> Purchase orders -> Generate Goods in ![](https://cdn.document360.io/9cfe1b80-9c32-4b2a-9328-1df667cdd950/Images/Documentation/image-1774966296539.png?sv=2026-02-06&spr=https&st=2026-10-29T21%3A00%3A29Z&se=2026-10-29T22%3A00%3A29Z&sr=c&sp=r&sig=viVPKClCTiKEfFh1%2BLfELxrw5UhGJSm0LLTtjSiWvY8%3D) For example, if a supplier is specified, purchase orders are generated based on the settings at the purchase order levels. ![](https://cdn.document360.io/9cfe1b80-9c32-4b2a-9328-1df667cdd950/Images/Documentation/image-1774966474209.png?sv=2026-02-06&spr=https&st=2026-10-29T21%3A00%3A29Z&se=2026-10-29T22%3A00%3A29Z&sr=c&sp=r&sig=viVPKClCTiKEfFh1%2BLfELxrw5UhGJSm0LLTtjSiWvY8%3D) The report shows exactly what happened and based on what a purchase order was created or modified. If there is already an existing purchase order from this supplier with the status 'New', the purchase order line will be increased by the quantity that should be ordered, according to the settings at the levels. If there is no existing purchase order, it will be created with the status 'New'. Now the purchase order can be checked and further processed.