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Letterforms, and the making of pages

Chancery italic in ninety minutes

The Renaissance hand that became our italic, reduced to four shapes and one angle. Ninety minutes gets you a legible page; the remaining decade is spent making it look easy.

Cancellaresca, the chancery hand of sixteenth-century Rome, is the ancestor of every italic on your screen. It is also, unusually for a calligraphic hand, learnable in an afternoon, because almost all of it is built from four shapes.

The four shapes

The first is a slightly compressed o, an oval rather than a circle, leaning about five degrees. Everything round in the hand comes from it.

The second is the branching arch of the n, which leaves the stem low, about a third up from the baseline, and curves out. Get the branch too high and you have a roman n in a hurry.

The third is the a, which is the oval with a stem. The fourth is the entry and exit stroke, the small diagonal that joins one letter to the next and gives the hand its slope and its speed.

Four shapes carry the whole alphabet, and the division of labour is worth writing out, because it is also a practice order:

Shape Builds Practise until
The oval o o c e d g q b p the two halves match
The arch of n n m h r u (inverted) the branch leaves low
The a a d g q u the bowl closes, the stem lands
Entry / exit every join, i l t the diagonal is one angle

An hour on the first two rows is worth more than an afternoon on the alphabet in order, because s, k and z — the letters outside the system — will always look wrong until the system letters look right.

The angle, and the only rule that matters

Nib angle around forty degrees, slope around five to ten. Then keep both constant. A page of chancery with a wandering slope looks worse than a page of a clumsier hand held steady, because the eye reads inconsistency long before it reads quality.

Why bother

Because writing the letters teaches you where an italic's weight sits, and after ninety minutes you will never again mistake a slanted roman for an italic. One is a hand. The other is a transformation matrix.