improved indentation and whitespace for markdown code blocks
All code blocks in markdown have been intended by at least 4 spaces. We add `--tab-stop=8` to all `pandoc(1)` executions in order to set a better tab stop indentation, especially for tab intended code blocks. Changed `bin/pandoc-wrapper.sh` VERSION from "1.5.3 2024-03-26" to "1.6 2024-03-31". Fixed `1991/brnstnd/sorta.README.md` so that the sorta code is code blocks. Removed unneeded paragraph group in copyright in `inc/footer.default.html`. Fixed excess whitespace after list Author on entry `index.html` page. Changed `bin/output-index-author.sh` VERSION from "1.5.2 2024-03-26" to "1.6 2024-03-31". Performed `make www` to perform the above and test under macOS. TODO: Fix the problem of the initial line of code being extra intended. TODO: Fix excess whitespace around code that is inline.
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@@ -1,14 +1,14 @@
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## To build:
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```sh
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make all
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make all
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```
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## To use:
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```sh
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./schweikh1
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./schweikh1
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```
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@@ -18,7 +18,7 @@ To find the day that Easter falls on in the current year and to show all Easter
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dates from 1582 to 2199:
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```sh
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./try.sh
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./try.sh
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```
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@@ -48,43 +48,42 @@ Calendar](https://en.wikipedia.org/wiki/Gregorian_calendar), that is, from ad 15
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to ad 2199:
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```
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Let J be the year.
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If J is from 1582 to 1699, let M be 22, let N be 2
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If J is from 1700 to 1799, let M be 23, let N be 3
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If J is from 1800 to 1899, let M be 23, let N be 4
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If J is from 1900 to 2099, let M be 24, let N be 5
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If J is from 2100 to 2199, let M be 24, let N be 6
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Let a be the modulus of J divided by 19
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Let b be the modulus of J divided by 4
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Let c be the modulus of J divided by 7
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Let d be the modulus of (19a + M) divided by 30
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Let e be the modulus of (2b + 4c + 6d + N) divided by 7
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Let J be the year.
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If J is from 1582 to 1699, let M be 22, let N be 2
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If J is from 1700 to 1799, let M be 23, let N be 3
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If J is from 1800 to 1899, let M be 23, let N be 4
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If J is from 1900 to 2099, let M be 24, let N be 5
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If J is from 2100 to 2199, let M be 24, let N be 6
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Let a be the modulus of J divided by 19
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Let b be the modulus of J divided by 4
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Let c be the modulus of J divided by 7
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Let d be the modulus of (19a + M) divided by 30
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Let e be the modulus of (2b + 4c + 6d + N) divided by 7
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```
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The interesting Sunday is either:
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```
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March 22 + d + e or
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April d + e - 9 (only one of them is a valid date)
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March 22 + d + e or
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April d + e - 9 (only one of them is a valid date)
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```
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with the following exceptions:
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```
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April 26 must always be changed to April 19
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April 25 must be changed to April 18 if d is 28 and a is greater than 10
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April 26 must always be changed to April 19
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April 25 must be changed to April 18 if d is 28 and a is greater than 10
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```
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### Example:
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```
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J = 1962, M = 24, N = 5
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a = J % 19 == 5
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b = J % 4 == 2
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c = J % 7 == 2
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d = 119 % 30 == 29
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e = 191 % 7 == 2
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J = 1962, M = 24, N = 5
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a = J % 19 == 5
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b = J % 4 == 2
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c = J % 7 == 2
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d = 119 % 30 == 29
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e = 191 % 7 == 2
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```
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March 53 is invalid, so the result is April 22 1962.
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@@ -120,7 +119,7 @@ Try to be as precise as can be and no one will comprehend what you mean.
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```
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comprehension = 1/(2**precision)
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comprehension = 1/(2**precision)
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```
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