first of all, the formula is approximate (see wiki Haversine formula - Wikipedia) and answer varies depending on where you are on the globe - near the pole or equator - and the proximity of the points you’re measuring.
in your example, if you look at that lat longs for the 2 points,they’re practically adjacent! as if you’re measuring the distance from one corner of your garden to the diagonally opposite corner!
i’ve proved that our thunkable formula works by using this example from Haversine formula - Rosetta Code
and i got an answer of 2887.35km (the average answer is 2887.26+ km).
so i know that the formula works.
however your example hovers on an extreme case - the points are so close
(note: Using 4 decimal places gives a precision of about 11 meters at the equator and about 7 meters at 60 degrees)
after plugging them into into the formula i eventually got these values for variable w and variable v
w=0.345418744
v=0.654581256
if you follow the formula we need to compute acos(w+v) - but w+v happens to be 1.00 and acos(1) function means - how many degrees would an angle be such that its cosine is 1? the answer is , according to trigonometry, supposed to be 0 (zero) - ie. cosine of zero is 1.0
somehow (w+v) is not exactly 1.0 and excel stores the values at a higher precision such that w+v is not exactly 1. hence it is able to return a value for acos(w+v) - a value of 1.54516E-05 (which is a very small value, close to zero)
thunkable’s acos is not so precise - it looks like it’s precise only to 5(6?) decimal points and it comes back with a value of 0.000020 (compared to excel’s 0.0000154516)
so i suggest,you apply this formula only to points that are greater than 1 degree each way - by lat or by long.
the formula works very well for computing distances (approximate) between 2 points that are not adjacent.