5292
day_placement.create
2026-04-21 20:23
%{"date" => "2026-04-22", "id" => "1dc8bf92-0d7f-4df3-b3a6-24076125898d", "inserted_at" => "2026-04-21T20:23:40Z", "todo_id" => "8539f1c1-3ace-428b-8369-5f87d76f1cd3", "type" => "day_placement.create", "updated_at" => "2026-04-21T20:23:40Z", "user_id" => "156b0342-9379-4992-b761-1bb6eff14ab6"}
5291
day_placement.delete
2026-04-21 20:23
%{"id" => "c2b34ee1-15bd-4570-85e6-3879dc9914c3", "type" => "day_placement.delete"}
5290
day_placement.create
2026-04-21 20:23
%{"date" => "2026-04-22", "id" => "5e6c46d7-c103-40b2-981d-d36dd355b6e0", "inserted_at" => "2026-04-21T20:23:36Z", "todo_id" => "e200f653-2e65-4c96-84d4-aa1197ac8215", "type" => "day_placement.create", "updated_at" => "2026-04-21T20:23:36Z", "user_id" => "156b0342-9379-4992-b761-1bb6eff14ab6"}
5289
day_placement.delete
2026-04-21 20:23
%{"id" => "c1c40b71-3d4a-40e3-9c8b-863bab996e67", "type" => "day_placement.delete"}
5288
todo.update
2026-04-21 10:23
%{"description" => "# Testing this\n\n***[Regular](https://en.wikipedia.org/wiki/Regularization_(mathematics))***\n\n\n\nWtf is this:\n\n![](data:image/png;base64,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" <> ..., "id" => "3db67898-6134-41d2-b15e-d83efd35484f", "priority" => 4.0, "project_id" => "76830957-be9a-49d0-96b6-719a2a015da6", "status" => "completed", "title" => "Send out weekly family email", "type" => "todo.update", "updated_at" => "2026-04-21T10:23:48Z"}
5287
todo.update
2026-04-21 09:15
%{"description" => "# Testing this\n\n***[Regular](https://en.wikipedia.org/wiki/Regularization_(mathematics))***\n\n\n\nWtf is this:\n\n![](data:image/png;base64,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" <> ..., "id" => "3db67898-6134-41d2-b15e-d83efd35484f", "priority" => 4.0, "project_id" => "76830957-be9a-49d0-96b6-719a2a015da6", "status" => "not_started", "title" => "Send out weekly family email", "type" => "todo.update", "updated_at" => "2026-04-21T09:15:44Z"}
5286
todo.update
2026-04-21 09:15
%{"id" => "1fb2b053-b75e-4d2c-8b79-dc300583bf06", "priority" => 3.0, "project_id" => "1fc66b6a-6ca5-49aa-96f8-0046ebc77f7f", "status" => "not_started", "title" => "Install latest version on phone", "type" => "todo.update", "updated_at" => "2026-04-21T09:15:30Z"}
5285
todo_dependency.add
2026-04-21 09:15
%{"dep_todo_id" => "a975b86a-bf97-4003-944e-feb5b1cf73b0", "todo_id" => "1fb2b053-b75e-4d2c-8b79-dc300583bf06", "type" => "todo_dependency.add"}
5284
day_placement.create
2026-04-21 09:15
%{"date" => "2026-04-21", "id" => "385b5043-e4cf-49b3-9c3e-012a844a717a", "inserted_at" => "2026-04-21T09:15:08Z", "todo_id" => "a975b86a-bf97-4003-944e-feb5b1cf73b0", "type" => "day_placement.create", "updated_at" => "2026-04-21T09:15:08Z", "user_id" => "156b0342-9379-4992-b761-1bb6eff14ab6"}
5283
day_placement.delete
2026-04-21 09:15
%{"id" => "0c836c0b-cd11-448c-a1bc-bbaa21c4f671", "type" => "day_placement.delete"}
5282
day_placement.create
2026-04-21 09:14
%{"date" => "2026-04-21", "id" => "47b4d4d1-af8f-49ff-99cd-b4fe13f98851", "inserted_at" => "2026-04-21T09:14:53Z", "todo_id" => "1fb2b053-b75e-4d2c-8b79-dc300583bf06", "type" => "day_placement.create", "updated_at" => "2026-04-21T09:14:53Z", "user_id" => "156b0342-9379-4992-b761-1bb6eff14ab6"}
5281
day_placement.delete
2026-04-21 09:14
%{"id" => "6747db78-9617-4a15-9200-f121d6812a21", "type" => "day_placement.delete"}
5280
day_placement.create
2026-04-21 09:14
%{"date" => "2026-04-21", "id" => "c2b34ee1-15bd-4570-85e6-3879dc9914c3", "inserted_at" => "2026-04-21T09:14:51Z", "todo_id" => "8539f1c1-3ace-428b-8369-5f87d76f1cd3", "type" => "day_placement.create", "updated_at" => "2026-04-21T09:14:51Z", "user_id" => "156b0342-9379-4992-b761-1bb6eff14ab6"}
5279
day_placement.delete
2026-04-21 09:14
%{"id" => "72b52e40-72c0-4c18-92bc-cfebf86de642", "type" => "day_placement.delete"}
5278
day_placement.create
2026-04-21 09:14
%{"date" => "2026-04-21", "id" => "e69fb2b9-16b9-4610-b2f3-66a5853e2d39", "inserted_at" => "2026-04-21T09:14:45Z", "todo_id" => "3db67898-6134-41d2-b15e-d83efd35484f", "type" => "day_placement.create", "updated_at" => "2026-04-21T09:14:45Z", "user_id" => "156b0342-9379-4992-b761-1bb6eff14ab6"}
5277
todo_instance_of.link
2026-04-21 09:14
%{"instance_id" => "3db67898-6134-41d2-b15e-d83efd35484f", "parent_id" => "07b3745a-5f5a-4def-9fc0-17ae621d048d", "type" => "todo_instance_of.link"}
5276
todo.create
2026-04-21 09:14
%{"description" => "# Testing this\n\n***[Regular](https://en.wikipedia.org/wiki/Regularization_(mathematics))***\n\n\n\nWtf is this:\n\n![](data:image/png;base64,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" <> ..., "id" => "3db67898-6134-41d2-b15e-d83efd35484f", "inserted_at" => "2026-04-21T09:14:45Z", "priority" => 2.0, "project_id" => "76830957-be9a-49d0-96b6-719a2a015da6", "status" => "not_started", "title" => "Send out weekly family email", "type" => "todo.create", "updated_at" => "2026-04-21T09:14:45Z", "user_id" => "156b0342-9379-4992-b761-1bb6eff14ab6"}
5275
day_placement.delete
2026-04-21 09:14
%{"id" => "df4e29d5-08a9-4bce-8542-cc171319fc0c", "type" => "day_placement.delete"}
5274
todo.delete
2026-04-21 09:14
%{"id" => "0b4f5d23-5ccc-4f2d-86a7-2d8cda8cf162", "type" => "todo.delete"}
5273
todo.update
2026-04-20 21:53
%{"id" => "2f7ab930-4f05-4a1a-8259-b000efc3a9c2", "priority" => 4.0, "project_id" => "2600ea1e-323f-4da0-ac82-718e100bebcd", "status" => "completed", "title" => "Add delete duplicate CRDT events for server", "type" => "todo.update", "updated_at" => "2026-04-20T21:53:30Z"}