pteron
Well-Known Member
It's a combination of several effects... and it's quite tricky to explain without a diagram... but I'll have a go:
Imagine an Earth much like our own, but entirely covered by a uniform shallow sea.
The tides would be created as others have described, with two "bulges" of water, one under the moon and one on the other side. The bulges would be quite small -- a matter of centimetres, rather than metres.
The moon's orbit isn't perfectly lined up with the equator. So if the moon is (say) 20 degrees north of the Equator, then the bulge nearest to the moon will be north of the equator, while the bulge on the other side will be south of the equator.
If you are at 70N while the bulge is at 20S you wouldn't see a high tide -- you'd see a low tide, even though you are on the same side of the Earth as a "bulge". You will, however, see a high tide when the earth spins so that you are on the same side as the other bulge.
So you will see only one high and one low per day.
The situation is complicated by the fact that the Moon's declination changes very quickly. This month, for instance, it was S21 on 5 June, 0 on 11 June, N21 on the 18/19th, and it's now back to 0 again. So most places on our imaginary water-covered world would experience alternating patterns of daily and half-daily tides.
Tides on the real Earth are far more complicated, because of the effect of land interrupting the movement of water as it tries to flow into the "bulges" or out of the "hollows". In particular, the water sloshes about in the great ocean basins and major seas. The North Atlantic resonates to the half-daily cycle, so most places on the North Atlantic actually experience half-daily tides even when the moon's declination suggests they should be getting daily tides -- because the water has a half-daily slosh!
Chunks of the Pacific naturally slosh to the daily cycle so they have daily tides even when the moon's declination says they should be on a half-daily cycle.
The land effect also explains why the real tides in some places are vastly bigger than others, and various other strange effects:
Think of each bulge as a huge wave (literally a "tidal wave") travelling round the earth.
Now imagine an ordinary, common-or garden wind-generated wave running into shallow water: it gets steeper, with a higher crest and deeper trough. Same thing with a tidal wave when it hits the continental shelf. Or think of an ordinary wave meeting a beach at an angle: it turns towards the beach -- so does a "tidal" wave.
Does any of this make the slightest bit of sense? I hope so! But it's difficult without being able to include sketches!
That's one of the best explanations I've seen.