Note: This is part of a series of kayak navigation articles that may be prerequisite reading for some to better understand this article. Permissions: Article may be printed out for personal or classroom use, authorship kept intact.
Tidal currents can present some navigational and practical problems to kayakers. One cannot simply point their kayak at a target on the far shore and cross a strong tidal (or river) current in a straight line to it. A paddler must angle into the current to paddle against the flow while at the same time paddling across the water. This means that your kayak's bow is not pointing at its destination.
|Crossing Currents||Trip Plan||Calculating Ferry Angle||Estimating Crossing Speed||Factors To Consider|
The tidal flow into or out of a bay, estuary, or on a tidal river can be quite strong. This includes some along-shore tidal currents as well as the flow of some fresh water rivers.
Small bodies of water with slow currents are usually not a concern, but when you wish to paddle across the current of a larger tidal flow planning is needed. When a kayaker is navigating with a compass, in unfamiliar areas, over open water and/or when visibility is limited careful preparation is required.
I'll be referring to this diagram throughout the article. Click "diagram" anytime you prefer a larger image in a separate window.
Path A in the diagram is the direct line across the current from "start" to "finish". If the paddler chooses to point his kayak east and maintain a due East heading, with out angling into the current, they will end up following path B, drifting down stream while crossing.
If a paddler simply aims for a visual landmark at the "finish" he will follow path C drifting down stream while continually changing heading, always pointing his kayak to the goal. Naturally at some point there will be an upstream paddle at the end of the leg.
A kayaker can calculate in advance the ferry angle needed to both cross the water and keep up with the current. This can be done on the fly by the seat of your pants simply using common sense and intuition, supplemented with a range and some trial and error.
However in situations of low visibility such as rain or fog, at night or when the goal on the far shore is not identifiable by sight (but known on the chart) a ferry angle must be figured out in advance. Otherwise the kayaker could wait untill slack tide (about one hour before to one hour after low or high) when the flow is at its slowest for the best shot at getting across, current free, without the need of calculating a ferry angle.
Alternatively, they may decide to go upstream against the current and then across, hoping that the current will take them to the finish point on path D, or paddle across drifting down stream and then back up stream along the shore. Hopefully our kayaker can take advantage of a back eddy to speed them on their upstream leg as depicted on routes X and Y. Also of note is that currents in shallow water near shore are often weaker than the main flow in the channel center. This will, of course, take more time and effort.
Paddlers may have limited options depending on their situation. Favorable upstream eddies may not be present. Waiting for slack tide may take too long. Unforeseen fog, or the approach of nightfall can force one into navigating by compass. This is why it is good to have the skill of crossing currents in your bag of tricks and plan ahead.
Plan your trip in advance and know the current speeds of tidal flows along your route. Make notes on your chart of the estimated current speeds, your calculated ferry angles, crossing speeds and any thing else of interest.
These current speeds are often published in pilot books, such as Eldridge Tide & Pilot Book (for the US east coast). Useful links for this data:
You will find average current speeds, and the direction they flow, published in coastal guidebooks for mariners when you look up a certain location. (Caution: Locations that are not of interest to larger vessels will not be included in pilot books.) Your coast pilot book will show the average maximum current speed at flood tide and at ebb tide. Tides flow at their strongest during the middle 2 hours of the flood or the ebb cycle. The book will also have tide information to help you determine when high and low tide, as well as ebb and flood tide, are for that location.
Flood = in coming tide, after low tide, before high.
Ebb = out going tide, after high tide, before low tide.
The current speed can also be estimated prior to crossing from direct observation. Study drifting objects or the effect on buoys. Or, time your kayak's drift in the current over a know distance. (More on this subject in future articles).
For the purpose of this article we will work with a current that crosses our path at 90 degrees, or nearly 90 degrees give or take 5-10 degrees. (Crossing currents at an oblique angle will be covered at a later date).
The Amount of drift - referred to as Set - is 6 degrees for a current that is 1/10 of your paddling speed. This may start to sound difficult but it gets easier.
Use this ratio. It is clearer and very practical:
Current Speed ÷ Paddling Speed X 60° = Ferry Angle
In our diagram the current speed is 2.4 knots. A common paddling speed is about 3 knots. Insert the paddling speed, and the current speed, into the equation, then we can figure as such: 2.4 ÷ 3 X 60° = 48° our Ferry Angle (round it to 50°)
Our most direct course line across the current in the diagram is 90 degrees, due east. Adjust that by 50 degrees pointing upstream and our heading will be 40 degrees, roughly North East. Be sure to convert all your compass readings to magnetic so you can use a deck-mounted compass.
As we cross we will want to look for and use a range. In our diagram we have a cottage on shore with a mountain in the distance that line up directly with path A. While pointing the kayak at a 40-degree heading we can look to the east to see that the two landmarks are still in line as we cross the water. If they keep in line our estimation of the current speed, our paddling speed and our math are all correct.
When we cannot maintain both the range and the ferry angle then we will have to adjust the ferry angle on the fly. If the cottage goes to the left of the mountain we are drifting down stream and have to increase the ferry angle. If the cottage goes to the right of the mountain we have to decrease the ferry angle.
It is a real world out there, not just paper and pencil. Your calculations will often need to be tweaked. Currents are stronger in the middle of the channel, coastal guides can be wrong, tidal flows are not consistent, changing from day to day, and your math can be flawed. Kayak navigation is part improvisation and part mathematical science.
A visual range can be very useful to adjust your ferry angle as needed. In fact a range can be so useful that you can create a ferry angle by trial and error as you cross a current. In low visibility such as fog and darkness, or in wide open water, a range is all but impossible and your calculations will be all that get you across.
For every current speed and average paddling speed there will be a new set of numbers to insert into the equation above. As the current speed increases so does the ferry angle. The stronger the current the more you have to paddle against it. For example, with a current speed of four knots, your ferry angle could increase to 80 degrees, darn near paddling straight into the current, and thus not really ferrying at all, just holding position against the flow. We could say that ferry angles of 60, maybe 75 degrees, are the practical limit.
Each course line will have a different bearing and will be adjusted by the ferry angle. Each ferry angle is determined by the current speed and your paddling speed.
For example, using the same diagram, we wish to paddle back the way we came. The tide has reversed direction by now and current speed has changed to 1.2 knots. Our course line would be 270 degrees, due west. We still paddle about 3 knots, so our math would go as such:
1.2 ÷ 3 X 60° = 24°Ferry Angle (round it 25°)
We adjust our heading by pointing 25 degrees upstream and will point our kayaks to achieve a 245-degree heading, not quite south west.
Now that we know how to calculate a ferry angle, we can cross a tidal current on a straight line and stick to that course, more or less. While we paddle along we will know where we are on the chart, but not know what point along that line we are actually positioned at.
To know exactly where we are on that line, at any given time, as we cross, we need to know the speed we are traveling at. To do this we need to know also what time we started and how much time has passed. This is why it is useful to have a waterproof watch.
Our actual speed, or Speed Made Good, will not be our regular paddling speed of 3 knots, since paddling across the water and upstream at the same time takes more effort and more time than paddling across at slack water would.
We will want know in advance how long it will take to cross. If we had crossed in fog without any visual landmarks or a range and we were to take less time, or more time, than anticipated it could indicate that we went off course, and we would not land at our intended spot.
The following crossing speeds is what we can expect depending on our ferry angle.
At a 60°ferry angle crossing speed will be 50% of normal speed.
At a 50°ferry angle crossing speed will be 60% of normal speed.
At a 45°ferry angle crossing speed will be 70% of normal speed.
At a 30°ferry angle crossing speed will be 90% of normal speed.
At a 15°ferry angle crossing speed will be 100% of normal speed
Based on the information above I have prepared a table for our trip across the diagram using our normal paddling speed of 3 knots.
|Ferry Angle||Adjust Crossing speed by:||If Normal Speed is 3 knots|
|60°||50% of normal paddling speed.||Crossing speed = 1.5 knots|
|50°||60% of normal paddling speed.||Crossing speed = 1.8 knots|
|45°||70% of normal paddling speed.||Crossing speed = 2.1 knots|
|30°||90% of normal paddling speed.||Crossing speed = 2.7 knots|
|15°||100% of normal paddling speed.||Crossing speed = 3 knots|
FYI: 1 knot = 1.15 MPH. One Nautical Mile = 1.15 Statute Miles
You can read Knots as MPH and Nautical Miles as Statute Miles if that will help you, but remember, 1 Knot does not equal one Mile Per Hour.
Our crossing on the diagram is exactly one Nautical Mile. At our normal paddling speed of 3 knots, no currents, it would take us 20 minutes to cross. When we cross the first time using a 50-degree ferry angle our speed is reduced by 40% just to keep up with the current. That makes our Speed Made Good at 1.8 knots, meaning it will take us 33 minutes to cross over.
On our return trip, with the change in tidal flow, we use a 25-degree ferry angle. That reduces our normal paddling speed by about 6.66% making our speed made good 2.8 knots. We should be able to cross in about 21 and ˝ minutes.
Crossing with a ferry angle will always take less time than paddling up stream and then crossing with a down stream drift, path D, or crossing with a drift down stream and then paddling back up stream, plan B.
As you progress through your kayaking experiences seek to become better prepared with advance knowledge of the conditions you'll face on your planned journeys. As you study charts, guidebooks and coast pilots look for easy currents to cross, for experience, and when you have mastered them you can then approach stronger currents and wider waters to paddle in.
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