Inspired by Breim's Number test ( see below )
010203040506070809000
111213141516171819101
212223242526272829202
313233343536373839303
414243444546474849404
515253545556575859505
616263646566676869606
717273747576777879707
818283848586878889808
919293949596979899909
I thought - Hey, what if I did that for letters? No doubt this is silly in comparison to using common kerning pairs informed by language frequency data. But I found it useful while working on my monospace. And it let's you look for a specific pair quite quickly, as well as letting problems 'announce themselves' to a certain extent. In any event if you find it useful - great! If you care to comment or suggest how to extend the idea for puctuation for instance, that would be interesting. I may make one for diacritics later if folk are keen. And as always if this is stupid feel free to explain why.
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BABBBCBDBEBFBGBHBIBJBKBLBMBNBOBPBQBRBSBTBUBVBWBXYBZBBB
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GAGBGCGDGEGFGGGHGIGJGKGLGMGNGOGPGQGRGSGTGUGVGWGXYGZGGG
HAHBHCHDHEHFHGHHHIHJHKHLHMHNHOHPHQHRHSHTHUHVHWHXYHZHHH
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