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Add doc files to distribution archives.
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2
Makefile
2
Makefile
@ -156,7 +156,7 @@ valtest: $(JANET_TARGET) $(TEST_PROGRAMS)
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dist: build/janet-dist.tar.gz
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build/janet-%.tar.gz: $(JANET_TARGET) src/include/janet/janet.h \
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janet.1 LICENSE CONTRIBUTING.md $(JANET_LIBRARY) README.md
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janet.1 LICENSE CONTRIBUTING.md $(JANET_LIBRARY) README.md $(wildcard doc/*)
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tar -czvf $@ $^
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#################
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@ -70,7 +70,7 @@ exit /b 1
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@rem Show help
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:HELP
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@echo.
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@echo Usage: build_windows [subcommand=clean,help,test]
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@echo Usage: build_windows [subcommand=clean,help,test,dist]
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@echo.
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@echo Script to build janet on windows. Must be run from the Visual Studio
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@echo command prompt.
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@ -99,6 +99,7 @@ copy README.md dist\README.md
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copy janet.lib dist\janet.lib
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copy janet.exp dist\janet.exp
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copy src\include\janet\janet.h dist\janet.h
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xcopy /s doc dist\doc
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exit /b 0
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:TESTFAIL
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@ -676,7 +676,8 @@ When combined with the unquote special, we get the desired output.
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## Hygiene
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Sometime when we write macros, we must generate symbols for local bindings. Consider
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Sometime when we write macros, we must generate symbols for local bindings. Ignoring that
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it could be written as a function, consider
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the following macro
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```lisp
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@ -711,7 +712,7 @@ What happens in the following code?
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We want the max to be 14, but this will actually evaluate to 12! This can be understood
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if we expand the macro. You can expand macro once in janet using the `(macex1 x)` function.
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(To expand macros until there are no macros left to expand, us `(macex x)`. Be careful,
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(To expand macros until there are no macros left to expand, use `(macex x)`. Be careful,
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janet has many macros, so the full expansion may be almost unreadable).
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```lisp
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@ -721,7 +722,7 @@ if we expand the macro. You can expand macro once in janet using the `(macex1 x)
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After expansion, y wrongly refers to the x inside the macro (which is bound to 8) rather than the x defined
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to be 10. The problem is the reuse of the symbol x inside the macro, which overshadowed the original
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meaning of the macro.
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binding.
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Janet provides a general solution to this problem in terms of the `(gensym)` function, which returns
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a symbol which is guarenteed to be unique and not collide with any symbols defined previously. We can define
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