LinkedIn Zip

Start by locating 1, the final number, and every checkpoint between them. Imagine the board as segments: 1 to 2, 2 to 3, and so on. Each segment must use available cells without stealing space needed later. A pair of consecutive numbers placed close together may still require a long detour if direct travel would isolate a corner or block the only route into another region.

Check whether a numbered cell sits on an edge, in a corner, or beside walls. Unless it is the start or finish, the completed path normally needs one entrance and one exit. Limited access can force the directions used around that checkpoint. Solving these local connection requirements first gives the broader route a stable skeleton instead of making the entire board one large guess.

Every ordinary blank cell on the final route needs two connected neighbours. A corner has only two possible neighbours to begin with, so using one of those edges incorrectly can strand it permanently. Inspect corner cells that are not numbered and decide how the path can pass through them. Walls create similar pockets with only one viable doorway, and that doorway may need to be reserved until the route reaches the correct numbered segment.

Before closing a loop-like shape or crossing a narrow neck, count the unvisited cells on both sides. Your route cannot jump or branch, so every remaining area needs a future entrance and exit unless it contains the final endpoint. This connectivity check is the most useful defence against late failure. It is faster to pause for two seconds than to erase half a completed path.

Although play begins at 1, analysis does not have to. The final number often lies in a constrained location and can reveal the direction of the closing segment. Work backward mentally from the finish until you reach a flexible area, then compare that plan with the forward route. If both ends demand the same corridor at incompatible times, an earlier segment must take a different path.

The same method works between any two checkpoints. When 4 and 5 sit near a wall, sketch the likely approach to 5 before drawing out of 4. Alternating forward and backward reasoning prevents a greedy route from consuming the only legal approach. You are not drawing two paths; you are reserving structure for the one path that will eventually connect everything.

On checkerboard-coloured grids, each move alternates colour. The number of cells in a required segment therefore affects which colours its endpoints can occupy. You rarely need formal parity calculations, but a quick count can reject a seemingly neat detour. If two checkpoints require an odd number of moves between them, their cell colours must differ; an even number returns to the same colour.

Cell counts also expose undersized or oversized pockets. If a corridor between consecutive numbers has only one entrance and contains six cells, the route must allocate enough steps to cover them before leaving. This kind of accounting is especially helpful when walls appear. Treat each walled chamber as a small path puzzle whose solution must connect cleanly to the rest of the board.

LinkedIn lets you erase by dragging back to an earlier cell, use Undo, Clear the board, or request a Hint that removes the route up to the first error and reveals the next correct step. A shared Zip score can show completion time, number of backtracks, and no-hint or no-backtrack labels. This makes route quality visible as well as speed.

For better results, delay the first drag until you have inspected every constrained zone. Then draw in short, verified segments rather than one continuous flourish. After passing a number, glance at all remaining blank areas before continuing. New Zip puzzles arrive at midnight Pacific Time and old boards expire, so build a repeatable planning habit instead of memorizing yesterday’s geometry.