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TORAH – 5 COLUMNS
The picture shown above is a Torah scroll I purchased in Prague. It is written on Vellum and dated from the 19th century. The actual size of the piece shown is 786 x 560mm. Its grid is based on 8 mm leading/line spacing, making it evenly divisible by the page’s height. The text columns are 464 mm high and made up of 58 lines. The widths of the columns are 131 mm with 26 mm spacing between. The lower margins are 56 mm and upper margins 40 mm. By dividing these margins by the leading, 56/8 = 7 and 40/8 = 5, we see that both of the margins result in uneven numbers. There are 58 lines of text, which is an even number. The outer margins are half as wide as the inner margins, that is to say, 13 mm. A seam with a width of 7mm can be seen where the vellum had been folded and sewn to the next part. When the pieces were sewn together, this resulted in 13 mm overlap on both sides, which together made 26 mm. Because of this, the column spacing was maintained throughout the whole scroll. I will take a closer look at this design to see if I can find an underlying grid system. The question is, how did they know that the height of the columns would be exactly 464 mm and that the spacing would be 26mm?
That the scroll follows a baseline grid with a line spacing evenly divisible by the height of the page, as well as the ability to equally space 5 columns so that they fall evenly in each part of the vellum, is to me proof that the person
who wrote this was well-acquainted with the rules of grid design. If the design now follows the old tradition of a Sefer Torah it ought to look about the same as it did 2000 years ago. This is evidence that the design of books seems to be inspired by this system – widely known within the Jewish tradition at the time – and merely adapted to fit the Codex format.
This technique of writing text is generally accepted today and has been adapted throughout time.
Christian monks made use of the holy trinity – all measurements divisible by three – to create books that were holy according to the Christian faith.

TORAH – 3 COLUMNS
This scroll is also from the 19th century and the piece of vellum measures 646 mm wide and 584 mm high. Keep in mind that these measurements aren’t exact since the vellum is old and has shrunken somewhat with time. It has 3 columns with 28 mm spacing between columns and 8 mm line spacing. The left and right margins are 14 mm, that is to say half of 28. The height of the columns is 440 mm with a width of 187 mm, and 440/8 results in 55 lines per column. The upper margin is 64 mm and the lower 80 mm. By dividing the margins by the leading, 64/8 = 8 and 80/8 = 10, wee see that both margins result in an even number. The 55 lines of text result in an odd number. To examine this scroll, I start out exactly as I did with the previous one by making a document with all the values in InDesign. We will now see how the symbol I worked with on the preceding scroll also works with this one.
It’s interesting that both scrolls derive from a 8 mm line spacing. Obviously, millimeters didn’t exist 2000 years ago, but the method of dividing something in eight parts was however known (triangulation). The number eight is a holy number within Judaism – the Jewish holiday Brit Milah is held on the newborn boy’s eighth day. Hannukkah is an eight-day long Jewish holiday beginning on the 25th day of Kislev, Shemini A tzeret is a one-day holiday held directly after the seven-day holiday Sukkot. This can be the reason both scrolls derive from the number 8.

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Gridsystem
Grid Systems
A NEW method developed by Marcus Gärde
to produce gridsystems based on old books and scrolls.
During his research when writing his first book, The Way of Typography,
Garde found out that old bibles and scrolls where not designed in the
same manner as todays books – they where actually more complex!
In fact, the baselinegrid always fitted perfectly on the page. And even
the gutter was in proportion to the lead. For exampel, in Gutenbergs B36
the gutter is 1/3 of the outer margin. The inner margin is 1/2 of the
outer. The upper margin is 1/2 of the lower. The typographic area contains
6 modules and each of these modules are divided 6 times. That creates
the 36 lines of text. In Gutenbergs first book, B42, the 6 modules where
each divided 7 times. Therefore 42 lines of text.
Today, when working with grid systems, we sometimes "cheat".
We just decide where the baseline grid should start and then just let
it flow to the bottom of the page. We dont know how the upper margin fits
to the lead.
That was not how they did it during the old days!
We know that the Jewish people began writing with letters early (around 850 bc, the Moabite Stone) with the Canaanite-Phoenician
alphabet consisting of 22 consonants and no vowels. When Jerusalem fell
in 587 bc, the Canaanite-Phoenician alphabet was replaced with the Aramaic
alphabet, which also had 22 consonants. With time, Hebrew ceased to be
used as a spoken language, but remained in use for writing for the holy
texts. ¶ For the holiest Torah texts, including the 5 books of Moses,
a design was used which didn’t allow any mistakes at all. If the
Sopher (the writer of the Torah scrolls) made one mistake he was forced
to throw out the whole scroll. A different ink was used each time the
name of God was written. A Sefer Torah scroll includes 304,805 letters
and if a single one of these had been written incorrectly, the whole scroll
would be invalidated. This means the scrolls remaining today have had
the same design for the past 2000 years, which provides an excellent window
into the design in general practice when the Codex arrived. ¶ Scrolls
were produced by sewing animal hides (vellum) together into one long scroll.
After Marcus had examined the books, he created a step-to.step
guide howe to create a perfect gridsystem, where all the baselines fit
inside the page and the gutter is based on the proportion of the lead.
He released this method in his book The Way
of Typography august 2007.
His former student at Berghs School of Communication, Abraham
Georges, developed a Grid
Calculator for Designers Bookshop based on Marcus
teaching and calculations.
Marcus thinks that the Grid Calculator is a perfect substitute for the
person that has not yet learnt the system by hand and wants to create
the grid quick and easy.
–I am looking forward to the Pro Edition ;-)
Marcus Gärde
We will now show some examples from my book, The Way of Typography. Please
try these at home.

Famous
Grids
Jan Tschichold,
1902–1974, wrote three classic works concerning typography; Die
neue T ypographie (1927), The Proportion of the Book (1955) and The Form
of the Book (A collection of essays written between 1937 and 1975 that
discusses all elements influencing classical book design.) For many years,
he worked for Penguin Books where he laid the foundation for the design
of their paperbacks.
Where grid systems are concerned, Tschichold measured a number of older
works and discovered a number of different systems. He was enamored with
one method made popular by J. A Van de Graaf. In his book, Nieuwe berekening voor de vormgeving (1946), (he published
this method for the first time in 1946 in the November issue of the Amsterdam
journal, Tete) Van de Graaf writes about a method, similar to Rosarivo’s,
where the page is divided into nine parts with the help of double diagonals
and a guideline (figure below).
The method results in margins with ratios of 2:3:4:6, where the original
area has the ratio 2:3. Tschichold appreciated this method and made it
popular in his books The Proportion of the Book and The Form of the Book.
The method has sometimes incorrectly been called Tschichold’s method.
However he can take credit for a similar construction that generates the
same result (below).
Raul Mario Rosarivo (1903–1966),
born in Buenos Aires, Argentina, was a typographer, researcher, designer,
poet, painter and illustrator, famous for his work analyzing Gutenberg’s
Bibles. In his book, Divina proporcion tipografica (Typographical Divine
Proportion, 1948) he shows how many of the classic books were designed
via a module he calls MODULE 1.5. By taking a close look at some of the
first printed books – for example B36 (printed 1458) and B42 (printed
1455) and even Fust and Schöffers 48-line Bible printed 1462 –
you’ll notice all are based on the number 3. There are two ways
to create such a layout. The first is Rosarivo’s version, which
I first found in Hermann Zapf ’s book Hermann Zapf & His design
Philosophy (the method is also inTschichold’s and Hans Rudolf Bosshard’s
books). Below is Rosarivos method, 9 x 9 grid:
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