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waypoints / Aberdeen|Pontoon at Aberdeen Promenade – Mo Tat Public Pier at Lamma Island Timings are not live · Documented
Route

Aberdeen|Pontoon at Aberdeen Promenade to Mo Tat Public Pier at Lamma Island

1 operator run this water. No crossing time is held for this pair. The sailing is on record; how long it takes is not, and we would rather say so than estimate it. Mo Tat Public Pier at Lamma Island has an airport 9 km from the quay, so this is a crossing you can make one way and fly the other.

Every way across

One row per operator and speed. Where a service is sold as fast and its average does not clear 45 km/h, the word appears in quotation marks — the boat is fast craft, the crossing is not.

Ferry Services Aberdeen|Pontoon at Aberdeen Promenade → Mo Tat Public Pier at Lamma Island 4 km crossing not held rate not held

Other ways to reach Mo Tat Public Pier at Lamma Island

If this crossing does not suit, these quays also reach Mo Tat Public Pier at Lamma Island without a change. It is the question a single-route page cannot answer about itself and an atlas can.

And other ways to reach Aberdeen|Pontoon at Aberdeen Promenade

Where else these quays go

Also from Aberdeen|Pontoon at Aberdeen Promenade

Po Toi Island (Po Toi Public Pier) · Stanley (Blake Pier)

Also from Mo Tat Public Pier at Lamma Island

Sok Kwu Wan Public Pier at Lamma Island

Which months this runs

Season not heldwe can say when we looked, not which months run

Our records for the Aberdeen|Pontoon at Aberdeen Promenade–Mo Tat Public Pier at Lamma Island crossing were read on 11 August 2026 and describe the network as it ran that week. We hold no month-by-month variation, so this page cannot tell you whether a crossing runs in February.

If you are travelling well outside August 2026, confirm with the operator before you plan around it.

What we do not know

No fares. Not for this crossing, not for any crossing, not for any mode.

No departure times. No rate is held for this pair either, so we cannot say how often it runs.

No duration. The pair is on record and its crossing time is not. A great-circle distance divided by a plausible speed would fill this space with a number nobody measured.