Microsoft's AI says the answer is 52. They can count triangles on an image now. crazy 
Prompt used:
How many triangles can you can count on this image https://imgur.com/f2G6Cx4
This is a tricky question, as there are different ways to count triangles in a complex figure. One possible method is to use the formula n(n+2)/8, where n is the number of sides of the polygon. This formula works for regular polygons that are divided into congruent triangles by drawing all the diagonals from one vertex. However, this formula does not work for irregular polygons or polygons that have more than one set of diagonals.
In this case, the image shows an irregular hexagon that has two sets of diagonals. Therefore, we need to count the triangles manually. One way to do this is to label the vertices of the hexagon as A, B, C, D, E, F and the intersection points of the diagonals as G, H, I, J, K, L. Then, we can list all the possible triangles that can be formed by three points. For example, ABC, ABD, ABE, ABF, ABG, ABH, ABI, ABJ, ABK, ABL are some of the triangles that have A and B as two of their vertices. We can repeat this process for all the other pairs of vertices and eliminate any duplicates. Alternatively, we can group the triangles by their size or shape and count them accordingly. For example, there are 12 small equilateral triangles, 6 medium isosceles triangles, 6 large isosceles triangles, and 6 scalene triangles in the figure.
Using either method, we can find that there are 30 triangles in the image. However, this is not the final answer, as there are also some hidden triangles that are formed by combining smaller triangles. For example, AGL, BHK, CIJ, DFK, EGL, FHI are some of the hidden triangles that are formed by joining two small equilateral triangles. We can also find hidden triangles that are formed by joining three or four smaller triangles. For example, AFK, BIL, CDJ, AEJ, BFK, CIL are some of the hidden triangles that are formed by joining three small equilateral triangles. Similarly, ADL, BEK, CFJ are some of the hidden triangles that are formed by joining four small equilateral triangles.
To find the total number of hidden triangles, we can use another formula: 2^(n-1) - n, where n is the number of sides of the polygon. This formula works for polygons that are divided into congruent triangles by drawing all the diagonals from one vertex, and it gives the number of triangles that are formed by combining two or more smaller triangles. However, this formula also does not work for irregular polygons or polygons that have more than one set of diagonals. Therefore, we need to count the hidden triangles manually as well.
Using either method, we can find that there are 22 hidden triangles in the image. Therefore, the final answer is 30 + 22 = 52 triangles in the image. This is one possible solution, but there may be other ways to count the triangles or other hidden triangles that are not accounted for. Therefore, the answer may vary depending on how one defines a triangle and how one counts them.
the AI should have stuck to lines,
because if we remove lines many triangles would not exist,
also where did the AI see an irregular hexagone ? the triangle has 3 sides not 6, polygone yes but not hexagone. the star is a decagon.