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==ã³ã¡ã³ã==
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==åç
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[[ã«ããŽãª:ãã³ã·ã§ã³|å¥è¡šç¬¬3]]
| null |
2022-12-08T06:08:12Z
|
[
"ãã³ãã¬ãŒã:Stub"
] |
https://ja.wikibooks.org/wiki/%E3%83%9E%E3%83%B3%E3%82%B7%E3%83%A7%E3%83%B3%E6%A8%99%E6%BA%96%E7%AE%A1%E7%90%86%E8%A6%8F%E7%B4%84(%E5%8D%98%E6%A3%9F%E5%9E%8B)%E5%88%A5%E8%A1%A8%E7%AC%AC3
|
16,486 |
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|
ã³ã³ã¡ã³ã¿ãŒã«äžåç£ç»èšèŠå(å)(次)
(åºå建ç©ã®å®¶å±çªå·)
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[
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"title": "æ¡æ"
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"title": "å€äŸ"
}
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[[ã³ã³ã¡ã³ã¿ãŒã«äžåç£ç»èšèŠå]]ïŒ[[äžåç£ç»èšèŠå第115æ¡|å]]ïŒïŒ[[äžåç£ç»èšèŠå第117æ¡|次]]ïŒ
==æ¡æ==
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[[category:äžåç£ç»èšèŠå|116]]
| null |
2011-11-13T04:24:02Z
|
[
"ãã³ãã¬ãŒã:Stub"
] |
https://ja.wikibooks.org/wiki/%E4%B8%8D%E5%8B%95%E7%94%A3%E7%99%BB%E8%A8%98%E8%A6%8F%E5%89%87%E7%AC%AC116%E6%9D%A1
|
16,487 |
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|
ã³ã³ã¡ã³ã¿ãŒã«äžåç£ç»èšèŠå(å)(次)
(åºå建ç©ã®ç»èšèšé²ã®éé)
|
[
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"text": "ã³ã³ã¡ã³ã¿ãŒã«äžåç£ç»èšèŠå(å)(次)",
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},
{
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"text": "(åºå建ç©ã®ç»èšèšé²ã®éé)",
"title": "æ¡æ"
},
{
"paragraph_id": 2,
"tag": "p",
"text": "",
"title": "å€äŸ"
}
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[[category:äžåç£ç»èšèŠå|117]]
| null |
2011-11-13T04:27:04Z
|
[
"ãã³ãã¬ãŒã:Stub"
] |
https://ja.wikibooks.org/wiki/%E4%B8%8D%E5%8B%95%E7%94%A3%E7%99%BB%E8%A8%98%E8%A6%8F%E5%89%87%E7%AC%AC117%E6%9D%A1
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|
[
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"text": "(éå±å»ºç©ã®æ°ç¯ã®ç»èš)",
"title": "æ¡æ"
},
{
"paragraph_id": 2,
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"text": "",
"title": "åç
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}
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[[category:äžåç£ç»èšèŠå|121]]
| null |
2011-11-13T04:44:04Z
|
[
"ãã³ãã¬ãŒã:Stub"
] |
https://ja.wikibooks.org/wiki/%E4%B8%8D%E5%8B%95%E7%94%A3%E7%99%BB%E8%A8%98%E8%A6%8F%E5%89%87%E7%AC%AC121%E6%9D%A1
|
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"title": "æ¡æ"
},
{
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| null |
2011-11-13T04:47:46Z
|
[
"ãã³ãã¬ãŒã:Stub"
] |
https://ja.wikibooks.org/wiki/%E4%B8%8D%E5%8B%95%E7%94%A3%E7%99%BB%E8%A8%98%E8%A6%8F%E5%89%87%E7%AC%AC122%E6%9D%A1
|
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[
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"title": "æ¡æ"
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{
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[[category:äžåç£ç»èšèŠå|123]]
| null |
2011-11-13T04:57:36Z
|
[
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] |
https://ja.wikibooks.org/wiki/%E4%B8%8D%E5%8B%95%E7%94%A3%E7%99%BB%E8%A8%98%E8%A6%8F%E5%89%87%E7%AC%AC123%E6%9D%A1
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[
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"text": "(æ·å°æš©ã®äžååšã«ããæŽæ£ã®ç»èš)",
"title": "æ¡æ"
},
{
"paragraph_id": 2,
"tag": "p",
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"title": "åç
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2011-11-13T05:02:44Z
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2011-11-13T05:04:39Z
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<syntaxhighlight lang="haskell">
| IOFunc ([LispVal] -> IOThrowsError LispVal)
</syntaxhighlight>
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<syntaxhighlight lang="haskell">
| Port Handle
</syntaxhighlight>
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<syntaxhighlight lang="haskell">
showVal (Port _) = "<IO port>"
showVal (IOFunc _) = "<IO primitive>"
</syntaxhighlight>
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<syntaxhighlight lang="haskell">
apply (IOFunc func) args = func args
</syntaxhighlight>
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<syntaxhighlight lang="haskell" highlight="1-2,6-7">
readOrThrow :: Parser a -> String -> ThrowsError a
readOrThrow parser input = case parse parser "lisp" input of
Left err -> throwError $ Parser err
Right val -> return val
readExpr = readOrThrow parseExpr
readExprList = readOrThrow (endBy parseExpr spaces)
</syntaxhighlight>
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<syntaxhighlight lang="haskell">
ioPrimitives :: [(String, [LispVal] -> IOThrowsError LispVal)]
ioPrimitives = [("apply", applyProc),
("open-input-file", makePort ReadMode),
("open-output-file", makePort WriteMode),
("close-input-port", closePort),
("close-output-port", closePort),
("read", readProc),
("write", writeProc),
("read-contents", readContents),
("read-all", readAll)]
</syntaxhighlight>
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<syntaxhighlight lang="haskell">
primitiveBindings :: IO Env
primitiveBindings = nullEnv >>= (flip bindVars $ map (makeFunc IOFunc) ioPrimitives
++ map (makeFunc PrimitiveFunc) primitives)
where makeFunc constructor (var, func) = (var, constructor func)
</syntaxhighlight>
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<syntaxhighlight lang="haskell">
applyProc :: [LispVal] -> IOThrowsError LispVal
applyProc [func, List args] = apply func args
applyProc (func : args) = apply func args
</syntaxhighlight>
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<syntaxhighlight lang="haskell">
makePort :: IOMode -> [LispVal] -> IOThrowsError LispVal
makePort mode [String filename] = liftM Port $ liftIO $ openFile filename mode
</syntaxhighlight>
ãClosePortã¯åæ§ã«ãHaskellã®åçã®æç¶ããšãåãhCloseãã©ããããŸãã
<syntaxhighlight lang="haskell">
closePort :: [LispVal] -> IOThrowsError LispVal
closePort [Port port] = liftIO $ hClose port >> (return $ Bool True)
closePort _ = return $ Bool False
</syntaxhighlight>
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<syntaxhighlight lang="haskell">
readProc :: [LispVal] -> IOThrowsError LispVal
readProc [] = readProc [Port stdin]
readProc [Port port] = (liftIO $ hGetLine port) >>= liftThrows . readExpr
</syntaxhighlight>
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writeProc :: [LispVal] -> IOThrowsError LispVal
writeProc [obj] = writeProc [obj, Port stdout]
writeProc [obj, Port port] = liftIO $ hPrint port obj >> (return $ Bool True)
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readContents :: [LispVal] -> IOThrowsError LispVal
readContents [String filename] = liftM String $ liftIO $ readFile filename
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load :: String -> IOThrowsError [LispVal]
load filename = (liftIO $ readFile filename) >>= liftThrows . readExprList
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readAll :: [LispVal] -> IOThrowsError LispVal
readAll [String filename] = liftM List $ load filename
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eval env (List [Atom "load", String filename]) =
load filename >>= liftM last . mapM (eval env)
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runOne :: [String] -> IO ()
runOne args = do
env <- primitiveBindings >>= flip bindVars [("args", List $ map String $ drop 1 args)]
(runIOThrows $ liftM show $ eval env (List [Atom "load", String (args !! 0)]))
>>= hPutStrLn stderr
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šãŠã®Stringã®è§£éãå«ãã ãªã¹ããæçžããã倿°å"args"ã远å ããŸã(æåã®åŒæ°ã¯ãè©äŸ¡ããããã¡ã€ã«åã§ã)ããããŠããŠãŒã¶ãŒãã¿ã€ããããã©ããããŸãã¯ãããè©äŸ¡ãããã©ããã§ãSchemeã®ããã¡ãäœã("args1"ãèªã¿èŸŒã¿)ãŸãããã®çµæãæååã«å€åããŸãã(èŠããŠãããŠãã ãããããã¯ãšã©ãŒãåãåãåã«ããã®ããã«ããŠããå¿
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<syntaxhighlight lang="haskell">
main :: IO ()
main = do args >- getArgs
if null args then runRepl else runOne $ args
</syntaxhighlight>
[[ã«ããŽãª:48æéã§Schemeãæžãã]]
| null |
2021-04-13T11:09:00Z
|
[] |
https://ja.wikibooks.org/wiki/48%E6%99%82%E9%96%93%E3%81%A7Scheme%E3%82%92%E6%9B%B8%E3%81%93%E3%81%86/IO%E3%83%97%E3%83%AA%E3%83%9F%E3%83%86%E3%82%A3%E3%83%96%E3%81%AE%E4%BD%9C%E6%88%90
|
16,500 |
48æéã§Schemeãæžãã/æšæºã©ã€ãã©ãªã«åããŠ
|
Our Scheme is almost complete now, but it's still rather hard to use. At the very least, we'd like a library of standard list-manipulation functions that we can use to perform some common computations.
Rather than using a typical Scheme implementation, defining each list function in terms of a recursion on lists, we'll implement two primitive recursion operators (fold and unfold) and then define our whole library based on those. This style is used by the Haskell Prelude: it gives you more concise definitions, less room for error, and good practice using fold to capture iteration.
We'll start by defining a few obvious helper functions. not and null are defined exactly as you'd expect it, using if statements:
We can use the varargs feature to define list, which just returns a list of its arguments:
We also want an id function, which just returns its argument unchanged. This may seem completely useless - if you already have a value, why do you need a function to return it? However, several of our algorithms expect a function that tells us what to do with a given value. By defining id, we let those higher-order functions work even if we don't want to do anything with the value.
Similarly, it'd be nice to have a flip function, in case we want to pass in a function that takes its arguments in the wrong order:
Finally, we add curry and compose, which work like their Haskell equivalents (partial-application and the dot operator, respectively).
We might as well define some simple library functions that appear in the Scheme standard:
These are basically done just as you'd expect them. Note the usage of curry to define zero?, positive? and negative?. We bind the variable zero? to the function returned by curry, giving us a unary function that returns true if its argument is equal to zero.
Next, we want to define a fold function that captures the basic pattern of recursion over a list. The best way to think about fold is to picture a list in terms of its infix constructors: [1, 2, 3, 4] = 1:2:3:4:[] in Haskell or (1 . (2 . (3 . (4 . NIL)))) in Scheme. A fold function replaces every constructor with a binary operation, and replaces NIL with the accumulator. So, for example, (fold + 0 '(1 2 3 4)) = (1 + (2 + (3 + (4 + 0)))).
With that definition, we can write our fold function. Start with a right-associative version to mimic the above examples:
The structure of this function mimics our definition almost exactly. If the list is null, replace it with the end value. If not, apply the function to the car of the list and to the result of folding this function and end value down the rest of the list. Since the right-hand operand is folded up first, you end up with a right-associative fold.
We also want a left-associative version. For most associative operations like + and *, the two of them are completely equivalent. However, there is at least one important binary operation that is not associative: cons. For all our list manipulation functions, then, we'll need to deliberately choose between left- and right-associative folds.
This begins the same way as the right-associative version, with the test for null that returns the accumulator. This time, however, we apply the function to the accumulator and first element of the list, instead of applying it to the first element and the result of folding the list. This means that we process the beginning first, giving us left-associativity. Once we reach the end of the list, '(), we then return the result that we've been progressively building up.
Note that func takes its arguments in the opposite order from foldr. In foldr, the accumulator represents the rightmost value to tack onto the end of the list, after you've finished recursing down it. In foldl, it represents the completed calculation for the leftmost part of the list. In order to preserve our intuitions about commutativity of operators, it should therefore be the left argument of our operation in foldl, but the right argument in foldr.
Once we've got our basic folds, we can define a couple of convenience names to match typical Scheme usage:
These are just new variables bound to the existing functions: they don't define new functions. Most Schemes call fold "reduce" or plain old "fold", and don't make the distinction between foldl and foldr. We define it to be foldl, which happens to be tail-recursive and hence runs more efficiently than foldr (it doesn't have to recurse all the way down to the end of the list before it starts building up the computation). Not all operations are associative, however; we'll see some cases later where we have to use foldr to get the right result.
Next, we want to define a function that is the opposite of fold. Given a unary function, an initial value, and a unary predicate, it continues applying the function to the last value until the predicate is true, building up a list as it goes along.
As usual, our function structure basically matches the definition. If the predicate is true, then we cons a '() onto the last value, terminating the list. Otherwise, cons the result of unfolding the next value (func init) onto the current value.
In academic functional programming literature, folds are often called catamorphisms, unfolds are often called anamorphisms, and the combinations of the two are often called hylomorphisms. They're interesting because any for-each loop can be represented as a catamorphism. To convert from a loop to a foldl, package up all mutable variables in the loop into a data structure (records work well for this, but you can also use an algebraic data type or a list). The initial state becomes the accumulator; the loop body becomes a function with the loop variables as its first argument and the iteration variable as its second; and the list becomes, well, the list. The result of the fold function is the new state of all the mutable variables.
Similarly, every for-loop (without early exits) can be represented as a hylomorphism. The initialization, termination, and step conditions of a for-loop define an anamorphism that builds up a list of values for the iteration variable to take. Then, you can treat that as a for-each loop and use a catamorphism to break it down into whatever state you wish to modify.
Let's go through a couple examples. We'll start with typical sum/product/and/or functions:
These all follow from the definitions:
Since all of these operators are associative, it doesn't matter whether we use foldr or foldl. We replace the cons constructor with the operator, and the nil constructor with the identity element for that operator.
Next, let's try some more complicated operators. Max and min find the maximum and minimum of their arguments, respectively:
It's not immediately obvious what operation to fold over the list, because none of the built-ins quite qualify. Instead, think back to fold as a representation of a foreach loop. The accumulator represents any state we've maintained over previous iterations of the loop, so we'll want it to be the maximum value we've found so far. That gives us our initialization value: we want to start off with the leftmost variable in the list (since we're doing a foldl). Now recall that the result of the operation becomes the new accumulator at each step, and we've got our function. If the previous value is greater, keep it. If the new value is greater, or they're equal, return the new value. Reverse the operation for min.
How about length? We know that we can find the length of a list by counting down it, but how do we translate that into a fold?
Again, think in terms of its definition as a loop. The accumulator starts off at 0 and gets incremented by 1 with each iteration. That gives us both our initialization value - 0 - and our function - (lambda (x y) (+ x 1)). Another way to look at this is "The length of a list is 1 + the length of the sublist to its left".
Let's try something a bit trickier: reverse.
The function here is fairly obvious: if you want to reverse two cons cells, you can just flip cons so it takes its arguments in the opposite order. However, there's a bit of subtlety at work. Ordinary lists are right associative: (1 2 3 4) = (1 . (2 . (3 . (4 . NIL)))). If you want to reverse this, you need your fold to be left associative: (reverse '(1 2 3 4)) = (4 . (3 . (2 . (1 . NIL)))). Try it with a foldr instead of a foldl and see what you get.
There's a whole family of member and assoc functions, all of which can be represented with folds. The particular lambda expression is fairly complicated though, so let's factor it out:
The helper function is parameterized by the predicate to use and the operation to apply to the result if found. Its accumulator represents the first value found so far: it starts out with #f and takes on the first value that satisfies its predicate. We avoid finding subsequent values by testing for a non-#f value and returning the existing accumulator if it's already set. We also provide an operation that will be applied to the next value each time the predicate tests: this lets us customize mem-helper to check the value itself (for member) or only the key of the value (for assoc).
The rest of the functions are just various combinations of eq?/eqv?/equal? and id/car, folded over the list with an initial value of #f.
Next, let's define the functions map and filter. Map applies a function to every element of a list, returning a new list with the transformed values:
Remember that foldr's function takes its arguments in the opposite order as fold, with the current value on the left. Map's lambda applies the function to the current value, then conses it with the rest of the mapped list, represented by the right-hand argument. It's essentially replacing every infix cons constructor with one that conses, but also applies the function to its left-side argument.
filter keeps only the elements of a list that satisfy a predicate, dropping all others:
This works by testing the current value against the predicate. If it's true, replacing cons with cons, i.e. don't do anything. If it's false, drop the cons and just return the rest of the list. This eliminates all the elements that don't satisfy the predicate, consing up a new list that includes only the ones that do.
We can use the standard library by starting up our Lisp interpreter and typing (load "stdlib.scm"):
There are many other useful functions that could go into the standard library, including list-tail, list-ref, append, and various string-manipulation functions. Try implementing them as folds. Remember, the key to successful fold-programming is thinking only in terms of what happens on each iteration. Fold captures the pattern of recursion down a list, and recursive problems are best solved by working one step at a time.
ãã³ãã¬ãŒã:Auto navigation
|
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{
"paragraph_id": 0,
"tag": "p",
"text": "Our Scheme is almost complete now, but it's still rather hard to use. At the very least, we'd like a library of standard list-manipulation functions that we can use to perform some common computations.",
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"text": "Rather than using a typical Scheme implementation, defining each list function in terms of a recursion on lists, we'll implement two primitive recursion operators (fold and unfold) and then define our whole library based on those. This style is used by the Haskell Prelude: it gives you more concise definitions, less room for error, and good practice using fold to capture iteration.",
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"text": "We'll start by defining a few obvious helper functions. not and null are defined exactly as you'd expect it, using if statements:",
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"text": "These are basically done just as you'd expect them. Note the usage of curry to define zero?, positive? and negative?. We bind the variable zero? to the function returned by curry, giving us a unary function that returns true if its argument is equal to zero.",
"title": ""
},
{
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"text": "Next, we want to define a fold function that captures the basic pattern of recursion over a list. The best way to think about fold is to picture a list in terms of its infix constructors: [1, 2, 3, 4] = 1:2:3:4:[] in Haskell or (1 . (2 . (3 . (4 . NIL)))) in Scheme. A fold function replaces every constructor with a binary operation, and replaces NIL with the accumulator. So, for example, (fold + 0 '(1 2 3 4)) = (1 + (2 + (3 + (4 + 0)))).",
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"text": "With that definition, we can write our fold function. Start with a right-associative version to mimic the above examples:",
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"text": "The structure of this function mimics our definition almost exactly. If the list is null, replace it with the end value. If not, apply the function to the car of the list and to the result of folding this function and end value down the rest of the list. Since the right-hand operand is folded up first, you end up with a right-associative fold.",
"title": ""
},
{
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"text": "We also want a left-associative version. For most associative operations like + and *, the two of them are completely equivalent. However, there is at least one important binary operation that is not associative: cons. For all our list manipulation functions, then, we'll need to deliberately choose between left- and right-associative folds.",
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"text": "This begins the same way as the right-associative version, with the test for null that returns the accumulator. This time, however, we apply the function to the accumulator and first element of the list, instead of applying it to the first element and the result of folding the list. This means that we process the beginning first, giving us left-associativity. Once we reach the end of the list, '(), we then return the result that we've been progressively building up.",
"title": ""
},
{
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"tag": "p",
"text": "Note that func takes its arguments in the opposite order from foldr. In foldr, the accumulator represents the rightmost value to tack onto the end of the list, after you've finished recursing down it. In foldl, it represents the completed calculation for the leftmost part of the list. In order to preserve our intuitions about commutativity of operators, it should therefore be the left argument of our operation in foldl, but the right argument in foldr.",
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"text": "Once we've got our basic folds, we can define a couple of convenience names to match typical Scheme usage:",
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"text": "",
"title": ""
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"text": "These are just new variables bound to the existing functions: they don't define new functions. Most Schemes call fold \"reduce\" or plain old \"fold\", and don't make the distinction between foldl and foldr. We define it to be foldl, which happens to be tail-recursive and hence runs more efficiently than foldr (it doesn't have to recurse all the way down to the end of the list before it starts building up the computation). Not all operations are associative, however; we'll see some cases later where we have to use foldr to get the right result.",
"title": ""
},
{
"paragraph_id": 26,
"tag": "p",
"text": "Next, we want to define a function that is the opposite of fold. Given a unary function, an initial value, and a unary predicate, it continues applying the function to the last value until the predicate is true, building up a list as it goes along.",
"title": ""
},
{
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"text": "",
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{
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"tag": "p",
"text": "As usual, our function structure basically matches the definition. If the predicate is true, then we cons a '() onto the last value, terminating the list. Otherwise, cons the result of unfolding the next value (func init) onto the current value.",
"title": ""
},
{
"paragraph_id": 29,
"tag": "p",
"text": "In academic functional programming literature, folds are often called catamorphisms, unfolds are often called anamorphisms, and the combinations of the two are often called hylomorphisms. They're interesting because any for-each loop can be represented as a catamorphism. To convert from a loop to a foldl, package up all mutable variables in the loop into a data structure (records work well for this, but you can also use an algebraic data type or a list). The initial state becomes the accumulator; the loop body becomes a function with the loop variables as its first argument and the iteration variable as its second; and the list becomes, well, the list. The result of the fold function is the new state of all the mutable variables.",
"title": ""
},
{
"paragraph_id": 30,
"tag": "p",
"text": "Similarly, every for-loop (without early exits) can be represented as a hylomorphism. The initialization, termination, and step conditions of a for-loop define an anamorphism that builds up a list of values for the iteration variable to take. Then, you can treat that as a for-each loop and use a catamorphism to break it down into whatever state you wish to modify.",
"title": ""
},
{
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"tag": "p",
"text": "Let's go through a couple examples. We'll start with typical sum/product/and/or functions:",
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},
{
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"tag": "p",
"text": "",
"title": ""
},
{
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"text": "These all follow from the definitions:",
"title": ""
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{
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"tag": "p",
"text": "Since all of these operators are associative, it doesn't matter whether we use foldr or foldl. We replace the cons constructor with the operator, and the nil constructor with the identity element for that operator.",
"title": ""
},
{
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"tag": "p",
"text": "Next, let's try some more complicated operators. Max and min find the maximum and minimum of their arguments, respectively:",
"title": ""
},
{
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"tag": "p",
"text": "",
"title": ""
},
{
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"text": "It's not immediately obvious what operation to fold over the list, because none of the built-ins quite qualify. Instead, think back to fold as a representation of a foreach loop. The accumulator represents any state we've maintained over previous iterations of the loop, so we'll want it to be the maximum value we've found so far. That gives us our initialization value: we want to start off with the leftmost variable in the list (since we're doing a foldl). Now recall that the result of the operation becomes the new accumulator at each step, and we've got our function. If the previous value is greater, keep it. If the new value is greater, or they're equal, return the new value. Reverse the operation for min.",
"title": ""
},
{
"paragraph_id": 38,
"tag": "p",
"text": "How about length? We know that we can find the length of a list by counting down it, but how do we translate that into a fold?",
"title": ""
},
{
"paragraph_id": 39,
"tag": "p",
"text": "",
"title": ""
},
{
"paragraph_id": 40,
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"text": "Again, think in terms of its definition as a loop. The accumulator starts off at 0 and gets incremented by 1 with each iteration. That gives us both our initialization value - 0 - and our function - (lambda (x y) (+ x 1)). Another way to look at this is \"The length of a list is 1 + the length of the sublist to its left\".",
"title": ""
},
{
"paragraph_id": 41,
"tag": "p",
"text": "Let's try something a bit trickier: reverse.",
"title": ""
},
{
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"tag": "p",
"text": "",
"title": ""
},
{
"paragraph_id": 43,
"tag": "p",
"text": "The function here is fairly obvious: if you want to reverse two cons cells, you can just flip cons so it takes its arguments in the opposite order. However, there's a bit of subtlety at work. Ordinary lists are right associative: (1 2 3 4) = (1 . (2 . (3 . (4 . NIL)))). If you want to reverse this, you need your fold to be left associative: (reverse '(1 2 3 4)) = (4 . (3 . (2 . (1 . NIL)))). Try it with a foldr instead of a foldl and see what you get.",
"title": ""
},
{
"paragraph_id": 44,
"tag": "p",
"text": "There's a whole family of member and assoc functions, all of which can be represented with folds. The particular lambda expression is fairly complicated though, so let's factor it out:",
"title": ""
},
{
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"tag": "p",
"text": "",
"title": ""
},
{
"paragraph_id": 46,
"tag": "p",
"text": "The helper function is parameterized by the predicate to use and the operation to apply to the result if found. Its accumulator represents the first value found so far: it starts out with #f and takes on the first value that satisfies its predicate. We avoid finding subsequent values by testing for a non-#f value and returning the existing accumulator if it's already set. We also provide an operation that will be applied to the next value each time the predicate tests: this lets us customize mem-helper to check the value itself (for member) or only the key of the value (for assoc).",
"title": ""
},
{
"paragraph_id": 47,
"tag": "p",
"text": "The rest of the functions are just various combinations of eq?/eqv?/equal? and id/car, folded over the list with an initial value of #f.",
"title": ""
},
{
"paragraph_id": 48,
"tag": "p",
"text": "Next, let's define the functions map and filter. Map applies a function to every element of a list, returning a new list with the transformed values:",
"title": ""
},
{
"paragraph_id": 49,
"tag": "p",
"text": "",
"title": ""
},
{
"paragraph_id": 50,
"tag": "p",
"text": "Remember that foldr's function takes its arguments in the opposite order as fold, with the current value on the left. Map's lambda applies the function to the current value, then conses it with the rest of the mapped list, represented by the right-hand argument. It's essentially replacing every infix cons constructor with one that conses, but also applies the function to its left-side argument.",
"title": ""
},
{
"paragraph_id": 51,
"tag": "p",
"text": "filter keeps only the elements of a list that satisfy a predicate, dropping all others:",
"title": ""
},
{
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"tag": "p",
"text": "",
"title": ""
},
{
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"tag": "p",
"text": "This works by testing the current value against the predicate. If it's true, replacing cons with cons, i.e. don't do anything. If it's false, drop the cons and just return the rest of the list. This eliminates all the elements that don't satisfy the predicate, consing up a new list that includes only the ones that do.",
"title": ""
},
{
"paragraph_id": 54,
"tag": "p",
"text": "We can use the standard library by starting up our Lisp interpreter and typing (load \"stdlib.scm\"):",
"title": ""
},
{
"paragraph_id": 55,
"tag": "p",
"text": "",
"title": ""
},
{
"paragraph_id": 56,
"tag": "p",
"text": "There are many other useful functions that could go into the standard library, including list-tail, list-ref, append, and various string-manipulation functions. Try implementing them as folds. Remember, the key to successful fold-programming is thinking only in terms of what happens on each iteration. Fold captures the pattern of recursion down a list, and recursive problems are best solved by working one step at a time.",
"title": ""
},
{
"paragraph_id": 57,
"tag": "p",
"text": "ãã³ãã¬ãŒã:Auto navigation",
"title": ""
}
] |
Our Scheme is almost complete now, but it's still rather hard to use. At the very least, we'd like a library of standard list-manipulation functions that we can use to perform some common computations. Rather than using a typical Scheme implementation, defining each list function in terms of a recursion on lists, we'll implement two primitive recursion operators and then define our whole library based on those. This style is used by the Haskell Prelude: it gives you more concise definitions, less room for error, and good practice using fold to capture iteration. We'll start by defining a few obvious helper functions. not and null are defined exactly as you'd expect it, using if statements: We can use the varargs feature to define list, which just returns a list of its arguments: We also want an id function, which just returns its argument unchanged. This may seem completely useless - if you already have a value, why do you need a function to return it? However, several of our algorithms expect a function that tells us what to do with a given value. By defining id, we let those higher-order functions work even if we don't want to do anything with the value. Similarly, it'd be nice to have a flip function, in case we want to pass in a function that takes its arguments in the wrong order: Finally, we add curry and compose, which work like their Haskell equivalents. We might as well define some simple library functions that appear in the Scheme standard: These are basically done just as you'd expect them. Note the usage of curry to define zero?, positive? and negative?. We bind the variable zero? to the function returned by curry, giving us a unary function that returns true if its argument is equal to zero. Next, we want to define a fold function that captures the basic pattern of recursion over a list. The best way to think about fold is to picture a list in terms of its infix constructors: [1, 2, 3, 4] = 1:2:3:4: in Haskell or in Scheme. A fold function replaces every constructor with a binary operation, and replaces NIL with the accumulator. So, for example, =. With that definition, we can write our fold function. Start with a right-associative version to mimic the above examples: The structure of this function mimics our definition almost exactly. If the list is null, replace it with the end value. If not, apply the function to the car of the list and to the result of folding this function and end value down the rest of the list. Since the right-hand operand is folded up first, you end up with a right-associative fold. We also want a left-associative version. For most associative operations like + and *, the two of them are completely equivalent. However, there is at least one important binary operation that is not associative: cons. For all our list manipulation functions, then, we'll need to deliberately choose between left- and right-associative folds. This begins the same way as the right-associative version, with the test for null that returns the accumulator. This time, however, we apply the function to the accumulator and first element of the list, instead of applying it to the first element and the result of folding the list. This means that we process the beginning first, giving us left-associativity. Once we reach the end of the list, ', we then return the result that we've been progressively building up. Note that func takes its arguments in the opposite order from foldr. In foldr, the accumulator represents the rightmost value to tack onto the end of the list, after you've finished recursing down it. In foldl, it represents the completed calculation for the leftmost part of the list. In order to preserve our intuitions about commutativity of operators, it should therefore be the left argument of our operation in foldl, but the right argument in foldr. Once we've got our basic folds, we can define a couple of convenience names to match typical Scheme usage: These are just new variables bound to the existing functions: they don't define new functions. Most Schemes call fold "reduce" or plain old "fold", and don't make the distinction between foldl and foldr. We define it to be foldl, which happens to be tail-recursive and hence runs more efficiently than foldr. Not all operations are associative, however; we'll see some cases later where we have to use foldr to get the right result. Next, we want to define a function that is the opposite of fold. Given a unary function, an initial value, and a unary predicate, it continues applying the function to the last value until the predicate is true, building up a list as it goes along. As usual, our function structure basically matches the definition. If the predicate is true, then we cons a ' onto the last value, terminating the list. Otherwise, cons the result of unfolding the next value onto the current value. In academic functional programming literature, folds are often called catamorphisms, unfolds are often called anamorphisms, and the combinations of the two are often called hylomorphisms. They're interesting because any for-each loop can be represented as a catamorphism. To convert from a loop to a foldl, package up all mutable variables in the loop into a data structure. The initial state becomes the accumulator; the loop body becomes a function with the loop variables as its first argument and the iteration variable as its second; and the list becomes, well, the list. The result of the fold function is the new state of all the mutable variables. Similarly, every for-loop can be represented as a hylomorphism. The initialization, termination, and step conditions of a for-loop define an anamorphism that builds up a list of values for the iteration variable to take. Then, you can treat that as a for-each loop and use a catamorphism to break it down into whatever state you wish to modify. Let's go through a couple examples. We'll start with typical sum/product/and/or functions: These all follow from the definitions: (sum 1 2 3 4) = 1 + 2 + 3 + 4 + 0 =
(product 1 2 3 4) = 1 * 2 * 3 * 4 * 1 =
(and #t #t #f) = #t && #t && #f && #t =
(or #t #t #f) = #t || #t || #f || #f = Since all of these operators are associative, it doesn't matter whether we use foldr or foldl. We replace the cons constructor with the operator, and the nil constructor with the identity element for that operator. Next, let's try some more complicated operators. Max and min find the maximum and minimum of their arguments, respectively: It's not immediately obvious what operation to fold over the list, because none of the built-ins quite qualify. Instead, think back to fold as a representation of a foreach loop. The accumulator represents any state we've maintained over previous iterations of the loop, so we'll want it to be the maximum value we've found so far. That gives us our initialization value: we want to start off with the leftmost variable in the list. Now recall that the result of the operation becomes the new accumulator at each step, and we've got our function. If the previous value is greater, keep it. If the new value is greater, or they're equal, return the new value. Reverse the operation for min. How about length? We know that we can find the length of a list by counting down it, but how do we translate that into a fold? Again, think in terms of its definition as a loop. The accumulator starts off at 0 and gets incremented by 1 with each iteration. That gives us both our initialization value - 0 - and our function -. Another way to look at this is "The length of a list is 1 + the length of the sublist to its left". Let's try something a bit trickier: reverse. The function here is fairly obvious: if you want to reverse two cons cells, you can just flip cons so it takes its arguments in the opposite order. However, there's a bit of subtlety at work. Ordinary lists are right associative: =. If you want to reverse this, you need your fold to be left associative: =. Try it with a foldr instead of a foldl and see what you get. There's a whole family of member and assoc functions, all of which can be represented with folds. The particular lambda expression is fairly complicated though, so let's factor it out: The helper function is parameterized by the predicate to use and the operation to apply to the result if found. Its accumulator represents the first value found so far: it starts out with #f and takes on the first value that satisfies its predicate. We avoid finding subsequent values by testing for a non-#f value and returning the existing accumulator if it's already set. We also provide an operation that will be applied to the next value each time the predicate tests: this lets us customize mem-helper to check the value itself or only the key of the value. The rest of the functions are just various combinations of eq?/eqv?/equal? and id/car, folded over the list with an initial value of #f. Next, let's define the functions map and filter. Map applies a function to every element of a list, returning a new list with the transformed values: Remember that foldr's function takes its arguments in the opposite order as fold, with the current value on the left. Map's lambda applies the function to the current value, then conses it with the rest of the mapped list, represented by the right-hand argument. It's essentially replacing every infix cons constructor with one that conses, but also applies the function to its left-side argument. filter keeps only the elements of a list that satisfy a predicate, dropping all others: This works by testing the current value against the predicate. If it's true, replacing cons with cons, i.e. don't do anything. If it's false, drop the cons and just return the rest of the list. This eliminates all the elements that don't satisfy the predicate, consing up a new list that includes only the ones that do. We can use the standard library by starting up our Lisp interpreter and typing: There are many other useful functions that could go into the standard library, including list-tail, list-ref, append, and various string-manipulation functions. Try implementing them as folds. Remember, the key to successful fold-programming is thinking only in terms of what happens on each iteration. Fold captures the pattern of recursion down a list, and recursive problems are best solved by working one step at a time. ãã³ãã¬ãŒã:Auto navigation
|
Our Scheme is almost complete now, but it's still rather hard to use. At the very least, we'd like a library of standard list-manipulation functions that we can use to perform some common computations.
Rather than using a typical Scheme implementation, defining each list function in terms of a recursion on lists, we'll implement two primitive recursion operators (<span class="inline_code">fold</span> and <span class="inline_code">unfold</span>) and then define our whole library based on those. This style is used by the [http://www.haskell.org/onlinereport/standard-prelude.html Haskell Prelude]<nowiki>: it gives you more concise definitions, less room for error, and good practice using fold to capture iteration. </nowiki>
We'll start by defining a few obvious helper functions. <span class="inline_code">not</span> and <span class="inline_code">null</span> are defined exactly as you'd expect it, using if statements:
(define (not x) (if x #f #t))
(define (null? obj) (if (eqv? obj '()) #t #f))
We can use the varargs feature to define list, which just returns a list of its arguments:
(define (list . objs) objs)
We also want an <span class="inline_code">id</span> function, which just returns its argument unchanged. This may seem completely useless - if you already have a value, why do you need a function to return it? However, several of our algorithms expect a function that tells us what to do with a given value. By defining <span class="inline_code">id</span>, we let those higher-order functions work even if we don't want to do ''anything'' with the value.
(define (id obj) obj)
Similarly, it'd be nice to have a <span class="inline_code">flip</span> function, in case we want to pass in a function that takes its arguments in the wrong order:
(define (flip func) (lambda (arg1 arg2) (func arg2 arg1)))
Finally, we add <span class="inline_code">curry</span> and <span class="inline_code">compose</span>, which work like their Haskell equivalents (partial-application and the dot operator, respectively).
(define (curry func arg1) (lambda (arg) (apply func (cons arg1 (list arg)))))
(define (compose f g) (lambda (arg) (f (apply g arg))))
We might as well define some simple library functions that appear in the Scheme standard:
(define zero? (curry = 0))
(define positive? (curry < 0))
(define negative? (curry > 0))
(define (odd? num) (= (mod num 2) 1))
(define (even? num) (= (mod num 2) 0))
These are basically done just as you'd expect them. Note the usage of curry to define zero?, positive? and negative?. We bind the variable zero? to the function returned by curry, giving us a unary function that returns true if its argument is equal to zero.
Next, we want to define a fold function that captures the basic pattern of recursion over a list. The best way to think about fold is to picture a list in terms of its infix constructors: <span class="inline_code">[1, 2, 3, 4] = 1:2:3:4:[]</span> in Haskell or <span class="inline_lisp">(1 . (2 . (3 . (4 . NIL))))</span> in Scheme. A fold function replaces every constructor with a binary operation, and replaces NIL with the accumulator. So, for example, (fold + 0 '(1 2 3 4)) = (1 + (2 + (3 + (4 + 0)))).
With that definition, we can write our fold function. Start with a right-associative version to mimic the above examples:
(define (foldr func end lst)
(if (null? lst)
end
(func (car lst) (foldr func end (cdr lst)))))
The structure of this function mimics our definition almost exactly. If the list is null, replace it with the end value. If not, apply the function to the car of the list and to the result of folding this function and end value down the rest of the list. Since the right-hand operand is folded up first, you end up with a right-associative fold.
We also want a left-associative version. For most associative operations like + and *, the two of them are completely equivalent. However, there is at least one important binary operation that is ''not'' associative: cons. For all our list manipulation functions, then, we'll need to deliberately choose between left- and right-associative folds.
(define (foldl func accum lst)
(if (null? lst)
accum
(foldl func (func accum (car lst)) (cdr lst))))
This begins the same way as the right-associative version, with the test for null that returns the accumulator. This time, however, we apply the function to the accumulator and first element of the list, instead of applying it to the first element and the result of folding the list. This means that we process the beginning first, giving us left-associativity. Once we reach the end of the list, '(), we then return the result that we've been progressively building up.
Note that func takes its arguments in the opposite order from foldr. In foldr, the accumulator represents the ''rightmost'' value to tack onto the end of the list, after you've finished recursing down it. In foldl, it represents the completed calculation for the ''leftmost'' part of the list. In order to preserve our intuitions about commutativity of operators, it should therefore be the left argument of our operation in foldl, but the right argument in foldr.
Once we've got our basic folds, we can define a couple of convenience names to match typical Scheme usage:
(define fold foldl)
(define reduce fold)
These are just new variables bound to the existing functions: they don't define new functions. Most Schemes call fold "reduce" or plain old "fold", and don't make the distinction between foldl and foldr. We define it to be foldl, which happens to be tail-recursive and hence runs more efficiently than foldr (it doesn't have to recurse all the way down to the end of the list before it starts building up the computation). Not all operations are associative, however; we'll see some cases later where we ''have'' to use foldr to get the right result.
Next, we want to define a function that is the opposite of fold. Given a unary function, an initial value, and a unary predicate, it continues applying the function to the last value until the predicate is true, building up a list as it goes along.
(define (unfold func init pred)
(if (pred init)
(cons init '())
(cons init (unfold func (func init) pred))))
As usual, our function structure basically matches the definition. If the predicate is true, then we cons a '() onto the last value, terminating the list. Otherwise, cons the result of unfolding the next value (func init) onto the current value.
In academic functional programming literature, folds are often called ''catamorphisms'', unfolds are often called ''anamorphisms'', and the combinations of the two are often called ''hylomorphisms''. They're interesting because ''any for-each loop can be represented as a catamorphism''. To convert from a loop to a foldl, package up all mutable variables in the loop into a data structure (records work well for this, but you can also use an algebraic data type or a list). The initial state becomes the accumulator; the loop body becomes a function with the loop variables as its first argument and the iteration variable as its second; and the list becomes, well, the list. The result of the fold function is the new state of all the mutable variables.
Similarly, ''every for-loop (without early exits) can be represented as a hylomorphism''. The initialization, termination, and step conditions of a for-loop define an anamorphism that builds up a list of values for the iteration variable to take. Then, you can treat that as a for-each loop and use a catamorphism to break it down into whatever state you wish to modify.
Let's go through a couple examples. We'll start with typical sum/product/and/or functions:
(define (sum . lst) (fold + 0 lst))
(define (product . lst) (fold * 1 lst))
(define (and . lst) (fold && #t lst))
(define (or . lst) (fold || #f lst))
These all follow from the definitions:<span class="inline_lisp"></span>
* (sum 1 2 3 4) = 1 + 2 + 3 + 4 + 0 = (fold + 0 '(1 . (2 . (3 . (4 . NIL)))))
* (product 1 2 3 4) = 1 * 2 * 3 * 4 * 1 = (fold * 1 '(1 . (2 . (3 . (4 . NIL)))))
* (and #t #t #f) = #t && #t && #f && #t = (fold && #t '(#t . (#t . (#f . NIL))))
* (or #t #t #f) = #t || #t || #f || #f = (fold || #f '(#t . (#t . (#f . NIL))))
Since all of these operators are associative, it doesn't matter whether we use foldr or foldl. We replace the cons constructor with the operator, and the nil constructor with the identity element for that operator.
Next, let's try some more complicated operators. Max and min find the maximum and minimum of their arguments, respectively:
(define (max first . rest) (fold (lambda (old new) (if (> old new) old new)) first rest))
(define (min first . rest) (fold (lambda (old new) (if (< old new) old new)) first rest))
It's not immediately obvious what operation to fold over the list, because none of the built-ins quite qualify. Instead, think back to fold as a representation of a foreach loop. The accumulator represents any state we've maintained over previous iterations of the loop, so we'll want it to be the maximum value we've found so far. That gives us our initialization value: we want to start off with the leftmost variable in the list (since we're doing a foldl). Now recall that the result of the operation becomes the new accumulator at each step, and we've got our function. If the previous value is greater, keep it. If the new value is greater, or they're equal, return the new value. Reverse the operation for <span class="inline_code">min</span>.
How about <span class="inline_code">length</span>? We know that we can find the length of a list by counting down it, but how do we translate that into a fold?
(define (length lst) (fold (lambda (x y) (+ x 1)) 0 lst))
Again, think in terms of its definition as a loop. The accumulator starts off at 0 and gets incremented by 1 with each iteration. That gives us both our initialization value - 0 - and our function - <span class="inline_code">(lambda (x y) (+ x 1))</span>. Another way to look at this is "The length of a list is 1 + the length of the sublist to its left".
Let's try something a bit trickier: <span class="inline_code">reverse</span>.
(define (reverse lst) (fold (flip cons) '() lst))
The function here is fairly obvious: if you want to reverse two cons cells, you can just flip cons so it takes its arguments in the opposite order. However, there's a bit of subtlety at work. Ordinary lists are ''right'' associative: <span class="inline_lisp">(1 2 3 4) = (1 . (2 . (3 . (4 . NIL))))</span>. If you want to reverse this, you need your fold to be ''left'' associative: <span class="inline_lisp">(reverse '(1 2 3 4)) = (4 . (3 . (2 . (1 . NIL))))</span>. Try it with a foldr instead of a foldl and see what you get.
There's a whole family of member and assoc functions, all of which can be represented with folds. The particular lambda expression is fairly complicated though, so let's factor it out:
(define (mem-helper pred op) (lambda (acc next) (if (and (not acc) (pred (op next))) next acc)))
(define (memq obj lst) (fold (mem-helper (curry eq? obj) id) #f lst))
(define (memv obj lst) (fold (mem-helper (curry eqv? obj) id) #f lst))
(define (member obj lst) (fold (mem-helper (curry equal? obj) id) #f lst))
(define (assq obj alist) (fold (mem-helper (curry eq? obj) car) #f alist))
(define (assv obj alist) (fold (mem-helper (curry eqv? obj) car) #f alist))
(define (assoc obj alist) (fold (mem-helper (curry equal? obj) car) #f alist))
The helper function is parameterized by the predicate to use and the operation to apply to the result if found. Its accumulator represents the first value found so far: it starts out with #f and takes on the first value that satisfies its predicate. We avoid finding subsequent values by testing for a non-#f value and returning the existing accumulator if it's already set. We also provide an operation that will be applied to the next value each time the predicate tests: this lets us customize mem-helper to check the value itself (for member) or only the key of the value (for assoc).
The rest of the functions are just various combinations of eq?/eqv?/equal? and id/car, folded over the list with an initial value of #f.
Next, let's define the functions <span class="inline_code">map</span> and <span class="inline_code">filter</span>. Map applies a function to every element of a list, returning a new list with the transformed values:
(define (map func lst) (foldr (lambda (x y) (cons (func x) y)) '() lst))
Remember that foldr's function takes its arguments in the opposite order as fold, with the current value on the left. Map's lambda applies the function to the current value, then conses it with the rest of the mapped list, represented by the right-hand argument. It's essentially replacing every infix cons constructor with one that conses, but also applies the function to its left-side argument.
<span class="inline_code">filter</span> keeps only the elements of a list that satisfy a predicate, dropping all others:
(define (filter pred lst) (foldr (lambda (x y) (if (pred x) (cons x y) y)) '() lst))
This works by testing the current value against the predicate. If it's true, replacing cons with cons, i.e. don't do anything. If it's false, drop the cons and just return the rest of the list. This eliminates all the elements that don't satisfy the predicate, consing up a new list that includes only the ones that do.
We can use the standard library by starting up our Lisp interpreter and typing <span class="inline_lisp">(load "stdlib.scm")</span><nowiki>: </nowiki>
jdtang@debian:~/haskell_tutorial/code$ ./lisp
Lisp>>> (load "stdlib.scm")
(lambda ("pred" . lst) ...)
Lisp>>> (map (curry + 2) '(1 2 3 4))
(3 4 5 6)
Lisp>>> (filter even? '(1 2 3 4))
(2 4)
Lisp>>> quit
There are many other useful functions that could go into the standard library, including list-tail, list-ref, append, and various string-manipulation functions. Try implementing them as folds. Remember, the key to successful fold-programming is thinking only in terms of what happens on each iteration. Fold captures the pattern of recursion down a list, and recursive problems are best solved by working one step at a time.
{{auto navigation|Conclusion|Creating IO Primitives}}
{{auto category}}
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|
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https://ja.wikibooks.org/wiki/48%E6%99%82%E9%96%93%E3%81%A7Scheme%E3%82%92%E6%9B%B8%E3%81%93%E3%81%86/%E6%A8%99%E6%BA%96%E3%83%A9%E3%82%A4%E3%83%96%E3%83%A9%E3%83%AA%E3%81%AB%E5%90%91%E3%81%91%E3%81%A6
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ã»äŸ:éããªããã¯ãããªã
ã»äŸ:å ã
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ãã
|
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{{Wikipedia|圢容åè©}}
{{Wiktionary|圢容åè©}}
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2020-09-07T05:55:46Z
|
[
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"ãã³ãã¬ãŒã:Stub",
"ãã³ãã¬ãŒã:Wikipedia"
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https://ja.wikibooks.org/wiki/%E6%97%A5%E6%9C%AC%E8%AA%9E/%E5%93%81%E8%A9%9E/%E8%87%AA%E7%AB%8B%E8%AA%9E/%E7%94%A8%E8%A8%80/%E5%BD%A2%E5%AE%B9%E5%8B%95%E8%A9%9E
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== ãã©ã³ã¹èªã®æå ==
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[[Category:ãã©ã³ã¹èª|ãããšã¯ã€ãã]]
| null |
2012-03-08T14:15:30Z
|
[] |
https://ja.wikibooks.org/wiki/%E3%83%95%E3%83%A9%E3%83%B3%E3%82%B9%E8%AA%9E%E3%81%AE%E6%96%87%E5%AD%97%E3%81%A8%E7%99%BA%E9%9F%B3
|
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|
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|
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{
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"text": "",
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æ³åŠïŒæ°äºæ³ïŒåå°åå®¶æ³ïŒã³ã³ã¡ã³ã¿ãŒã«åå°åå®¶æ³
|
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}}
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[[category:åå°åå®¶æ³|030]]
| null |
2019-02-04T08:21:54Z
|
[
"ãã³ãã¬ãŒã:ååŸ",
"ãã³ãã¬ãŒã:Stub"
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|
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"text": "(äžæäœ¿çšç®çã®å»ºç©ã®è³è²žå)",
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|
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[[category:åå°åå®¶æ³|40]]
| null |
2011-11-20T02:17:13Z
|
[
"ãã³ãã¬ãŒã:ååŸ",
"ãã³ãã¬ãŒã:Stub"
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https://ja.wikibooks.org/wiki/%E5%80%9F%E5%9C%B0%E5%80%9F%E5%AE%B6%E6%B3%95%E7%AC%AC40%E6%9D%A1
|
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|
[
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"text": "(åå°å¥çŽã®æŽæ°åŸã®å»ºç©ã®æ»
倱ã«ããè§£çŽç)",
"title": "æ¡æ"
}
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[[category:åå°åå®¶æ³|08]]
| null |
2011-11-20T02:20:46Z
|
[
"ãã³ãã¬ãŒã:ååŸ",
"ãã³ãã¬ãŒã:Stub"
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|
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|
[
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|
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[[category:åå°åå®¶æ³|16]]
| null |
2011-11-20T02:26:40Z
|
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2016-03-27T05:57:47Z
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[[category:åå°åå®¶æ³|002]]
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2011-11-20T02:37:08Z
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[[category:åå°åå®¶æ³|21]]
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2011-11-20T02:39:38Z
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[[category:建ç¯åºæºæ³|61]]
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2011-11-20T02:47:11Z
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[[category:建ç¯åºæºæ³|27]]
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2011-11-20T02:50:05Z
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ã®åå°çã§200å¹³æ¹ã¡ãŒãã«ä»¥äžã®ãã®ã察象ãšãªãã",
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ã®å±åºåã¯ç¬¬5æ¡ç¬¬1é
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"title": "å±åºãç³åºãããå Žåã®è²æž¡å¶é"
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"text": "ãã®éç¥ã«ã€ããŠã¯ã第6æ¡ã§ãéœéåºçç¥äºããå±åºã»ç³åºããã£ãå Žåã«ãããŠã",
"title": "å±åºãç³åºãããå Žåã®è²æž¡å¶é"
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ã¯ãæ£åœãªçç±ããªããã°ãåœè©²éç¥ã«ä¿ãåå°ã®è²·åãã®åè°ãè¡ãªãããšãæãã§ã¯ãªããªãã 第1é
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"title": "å±åºãç³åºãããå Žåã®è²æž¡å¶é"
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å°å»ºç©ååŒæ¥æ³ç¬¬35æ¡ã«åºã¥ãéèŠäºé
説æã«ãããŠã¯ãæ¬æ³ç¬¬4æ¡1é
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第15å· -ç·åçæ³ä»€ããŒã¿ããŒã¹)ã",
"title": "å±åºãç³åºãããå Žåã®è²æž¡å¶é"
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ã¯ã50äžå以äžã®éæã«åŠãããã(æ¬æ³ç¬¬32æ¡-ç·åçæ³ä»€ããŒã¿ããŒã¹)ã",
"title": "å±åºçŸ©åãè²æž¡å¶éãžã®éå"
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"title": "æŽå²"
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2011-12-17T05:50:18Z
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16,593 |
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2011-12-30T10:30:39Z
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2023-09-28T15:33:01Z
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ç°¿èš/ç·è«/ç·èª¬
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"text": "è³æ¬ã®åŸªç°ã¯ãåãªã圢æ
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倱ãçããããšããã£ãŠããããæå€± Loss, Verlust ãšåŒã¶ãäŸãã°å䟡100åã®ååã120åã§å£²ãã°20åã®å©çãçãããŸã貞éã«å¯Ÿã30åã®å©æ¯ãåãåãã°ãããã ãã®å©çãçãããããã«åããŠãäŸãã°å䟡100åã®ååã90åã§è²©å£²ããã°10åã®æå€±ãçãããŸãåéã«å¯ŸããŠ20åã®å©æ¯ãæ¯æãã°ãããã ãã®æå€±ãçããããããŠå©çãæå€±ããšãã«è³æ¬ãã®ãã®ã§ãããããããè³æ¬ã財ç£ããã®ååšåœ¢æ
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ãã財ç£ã®å¢æžããã®çºçã«äŒŽããã®ã§ãããå³ã¡",
"title": ""
},
{
"paragraph_id": 10,
"tag": "p",
"text": "æçã¯çŸå®ã«åŸªç°ããŠããè³æ¬ã®å¢æžã§ãããããããã¯äºæ¥ã®å€éšããæ°ãã«äºæ¥ã«æäžãããããŸãã¯åŸªç°éçšããåŒãäžããããè³æ¬ã®å¢æžãšã¯ç°ãªãããã®ããã«ææäž»ã®åºè³ã«ããè³æ¬ã®å¢å ãæžè³ã«ããè³æ¬ã®æžå°ã¯ãæçã§ãªãã",
"title": ""
},
{
"paragraph_id": 11,
"tag": "p",
"text": "æå€±ã«ã¯æ··åãã¹ããããäºã€ã®çš®é¡ããããã²ãšã€ã¯ååãçé£ã«ããã£ããããŸã建ç©ã»æ©æ¢°çãç«çœã®ããã«çŒå€±æ¯æããããããããã«ãæ°žä¹
çã®è³æ¬æžå°ãšãªããã®ã§ãããä»ã¯åºåè²»ã絊æçã®æ¯æãã®ããã«ãåçããããããäžæçã®ç ç²ã«äŸãããããã®ã§ãããåè
ãçŽç²ã®æå€±ãšç§°ããåŸè
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"title": ""
},
{
"paragraph_id": 12,
"tag": "p",
"text": "財ç£ãè³æ¬ã«å€åãåŒãèµ·ããäºä»¶ãååŒ Transaction, GeschÀftsfallãšãããããã«å€åãšã¯ãäºæ¥ã®å
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"title": ""
},
{
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"tag": "p",
"text": "æ¢ã«è¿°ã¹ãããã«ãç°¿èšã¯è²¡ç£åã¯è³æ¬ã®å€åãèšé²ãèšç®ãããã®ã§ãããããååŒã¯ç°¿èšèšé²ã®å¯Ÿè±¡ã§ãããå³ã¡ååŒãçºçããã°ãã§ããã ãè¿
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"title": ""
},
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"tag": "p",
"text": "ååŒã¯ããããæ£å³èº«ä»£ã«åãŒãé¢ä¿ãæšæºãšããŠãæçååŒãšäº€æ¿ååŒãšã«åãããããåè
ã¯æççºçã®åå ãšãªããè³æ¬ã«å¢æžãåŒãèµ·ããååŒã§ãã£ãŠãäŸãã°åºåæãæ¯æãã貞éã«å¯Ÿã婿¯ãåãåãããšãã§ãããããã«åããŠãåŸè
ã¯æçã®çºçã«ç¡é¢ä¿ãªååŒã§ãååãçŸéã§è²·ãå
¥ããåéãçŸéã§è¿æžããããšãã§ããã",
"title": ""
},
{
"paragraph_id": 15,
"tag": "p",
"text": "ãããååŒãçºçããã°ã財ç£ãŸãã¯è³æ¬ã«å€åãçãããã®çµæãæããã«ãããããç°¿èšã¯ãããèšé²èšç®ããã°ãªãã¬ããããã«ãã®èšç®ã¯ã財ç£å
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ç®ããååŒã«ãã£ãŠã©ãã»ã©å¢å ããã©ãã»ã©æžå°ãããããã£ãŠãã®æ®é«ãã©ãã»ã©ã§ããããèšç®ããããšãã§ããããããããç°¿èšã§ã¯è²¡ç£ãè³æ¬ã®æ§æéšåã«ã€ããŠããããçš®é¡æ§è³ªã«å¿ããŠåé¡ããããããååŒã«ãã£ãŠåãã圱é¿ãåå¥çã«èšé²èšç®ããããã®ããã«ç°¿èšã§åçš®é¡åæ§è³ªã®è²¡ç£ãè³æ¬ã®æ§æéšåã«ã€ããŠè¡ãåå¥çèšé²èšç®æ¹æ³ãåå® Account, Konto ãšãããç¹å¥ã®åœ¢åŒãçšããŠè¡ããåå®ãç矩ã«è§£ãããããšãã«ã¯ããŸã£ãã圢åŒçæå³ã«éãããŠåå®åœ¢åŒã®ããšãæããåå®ã¯çžäºã«åºå¥ããããåç§°ãä»äžãããããã®åç§°ãåå®ç§ç® Title of Account ãšãããååå®ã«å¯ŸããŠåž³ç°¿ã«èšããããå Žæã®ããšãåå®å£åº§ãšãããåå®ãçšããŠèšé²èšç®ãè¡ãããšã¯ãç°¿èšã®äžå€§ç¹è²ã§ããã",
"title": ""
},
{
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"tag": "p",
"text": "åå®å£åº§ã®åœ¢åŒã«äºã€ãããäžã€ã¯æšæºåŒãä»ã¯æ®é«åŒãšç§°ãããããæšæºåŒã®å£åº§ã¯æ¬¡æ²ã®ããã«äžå€®ããå
šãåäžåœ¢åŒã®å·Šå³äºã€ã®åŽã«åããããäžè¬ã«å·ŠåŽãåæ¹ Debit, Soll å³åŽãè²žæ¹ Credit, Haben ãšåŒã¶ã",
"title": ""
},
{
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"tag": "p",
"text": "ãã®åœ¢åŒã®åå®å£åº§ã§ã¯ãååŒã®çµæçŸåšé«ããããã«ãªã£ããã¯ãå·Šå³äž¡åŽã®åèšéé¡ãæ¯ã¹ãŠèŠãªããã°ç¥ãããšãã§ããªãã",
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"tag": "p",
"text": "æ¬¡ã«æ®é«åŒã®åå®å£åº§ã¯ãæšæºåŒã®ããšãåäžåœ¢åŒã®å·Šå³äž¡åŽãæãã代ããã«äžã€ã®åŽã®ã¿ãæãããã é顿¬ã ãå·Šå³äž¡æ¬ãåããã»ãã«æ®é«æ¬ã䜵èšãããããããŠåå®å£åº§ã®è¡šã財ç£ãŸãã¯è³æ¬ã®å¢æžãšãšãã«ããã®æ®é«ã䜵èšããããããã«ãã£ãŠãã€ã§ãçŸåšé«ãç¥ãããšãã§ããã",
"title": ""
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{
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"tag": "p",
"text": "ååŒãèšé²ããããã«çŽèãéãããã®ã垳簿 Books, BÃŒcher ãšãããç°¿èšã¯ååŒã垳簿ã«èšé²ããŠãå
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ã«åããããæè¿ã§ã¯ã«ãŒããã¯ã¹åŒã»ãã€ã³ããã¯ã¹åŒçãçšããããã",
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2019-05-28T17:02:02Z
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šã«æŽçããããšãã§ããªãã®ã§ãã£ãŠãç°¿èšã¯å³ã¡ãã®èšåž³æ³åãšãã®é©çšãšãç ç©¶ãããã®ã§ããã",
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ã«åããããããããã¯ãã¹ãŠååŒãŸãã¯è€åŒã©ããã®æ¹æ³ã«ãã£ãŠèšåž³ããããã®ã§ããããæ¥çš®ã®æ§è³ªäžãã®æ¹æ³ã«ã¯å¹Ÿåã®çžéãæãããããããã®æ ¹æ¬åçã«è³ã£ãŠã¯ã毫ãç°ãªããã®ã§ã¯ãªããããããã諞簿èšäžã®äžçš®ãäŒåŸããã°ãä»ã¯ãã®äºæ¥ã«ç¹æãªèšåž³åœ¢åŒãç¹å¥ã«ç ç©¶ããããšã«ãã£ãŠã容æã«çè§£ãåŸããããããããŠäžèšè«žç°¿èšã®äžã§ãåæ¥ç°¿èšã¯ååŒããã³è€åŒã®èšåž³æ³ãäŒåŸããä»ã®ç°¿èšãç ç©¶ããåºç€ãšããŠæãé©åœããŠããããã®æå³ã§ããã¯äžè¬ç°¿èšãšãç§°ãã¹ããã®ã§ããããã ã忥ã¯ãã®ååŒãåçŽã§ãã€æãå
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"text": "ç°¿èšåŠãšãããšãããããšäŒèšåŠ Accounting ãšã¯åäžåŠåã«å¯Ÿããå¥ã®åŒç§°ã«ã»ããªããªããç°¿èšåŠãäŒèšåŠããšãã«çµå¶çµæžäºè±¡ã®èšç®çç ç©¶ã§ããã®ç®çããšãã«æ¥çžŸã®ç¢ºå®ã«ãããããããåŠåãšããŠäž¡è
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"tag": "p",
"text": "ãããäºæ¥ã«æäžããããè³æ¬ã¯ãç¬æãããšã鿢ããããšãªãäžæã®éåãç¶ããŠãããããããè³æ¬ãã®ãã®ã¯äžçš®ã®æœè±¡ç䟡å€ã§ãã£ãŠãããèªãã§ã¯ååšããããšãã§ããªãã§ãå
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"title": "ç·èª¬"
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"title": "ç·èª¬"
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"title": "ç·èª¬"
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"tag": "p",
"text": "äºæ¥ã«ã¯è³ç£ã®ã»ãã«ãå°æ¥ä»äººã«äžå®é¡ãæ¯æãã¹ãåµåãååšããã®ãåžžã§ãã£ãŠããããè² åµ Liabilities, Schulden ãšãããè² åµã財ç£ã®äžçš®ã§ãããããŸãã¯è³æ¬ã®äžçš®ã§è³ç£å³ã¡è²¡ç£ãšå¯Ÿç«ãããããæŠå¿µã§ãããã«ã€ããŠã¯ã倧ãã«è°è«ã®ãããšããã§ãããããã¯çµå±è² åµã®æ§è³ªã«å¯Ÿãã芳ç¹ã®çžéã«åž°ããã",
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"text": "è² åµãæãããŠè²¡ç£ã§ããããŸãã¯è³æ¬ã§ãããã¯ãç°¿èšã®åŠåçå°äœãçµæžåŠã®äžæç§ãšãããããŸãã¯çµæžåŠãšã¯å
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"text": "ããã°çè«äžã¯è² åµè³æ¬èª¬ã«å æ
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"text": "è² åµã¯æ¯ææéã®é·çã«ãã£ãŠãé·æè² åµãšçæè² åµãšã«åãããããåè
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"title": "ç·èª¬"
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"text": "äžè¬ã«ç°¿èšã§ã¯çµå¶çµç¹ã®ããããåãããäºæ¥ãã®ãã®ãšãã®ææäž»ãšããç«å Žã®çžå¯Ÿç«ããå¥åã®äººæ Œè
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"title": "ç·èª¬"
},
{
"paragraph_id": 25,
"tag": "p",
"text": "è³æ¬ã¯ãã®çºçåå ã«ãã£ãŠãç矩ã®è³æ¬ãšæçãšã«åããããæŽã«åè
ã¯äŒç€Ÿçµå¶ã®å Žåã«ã¯ãæåäºæ¥ã«æäžããããå
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"title": "ç·èª¬"
},
{
"paragraph_id": 26,
"tag": "p",
"text": "è³æ¬ã®åŸªç°ã¯ãåãªã圢æ
ã®å€åã®ã¿ã«ãšã©ãŸããªãã§ã埪ç°éçšäžã«ãããŠãæ°ããªã䟡å€ã墿®ãããã®ã§ãããããè³æ¬ã®åŸªç°éçšäžã«çããæ°ããªã䟡å€ãå©ç Profit, Gewjnn ãšç§°ãããå察ã«ãããéçšäžã«äŸ¡å€ã®æ»
倱ãçããããšããã£ãŠããããæå€± Loss, Verlust ãšåŒã¶ãäŸãã°å䟡100åã®ååã120åã§å£²ãã°20åã®å©çãçãããŸã貞éã«å¯Ÿã30åã®å©æ¯ãåãåãã°ãããã ãã®å©çãçãããããã«åããŠãäŸãã°å䟡100åã®ååã90åã§è²©å£²ããã°10åã®æå€±ãçãããŸãåéã«å¯ŸããŠ20åã®å©æ¯ãæ¯æãã°ãããã ãã®æå€±ãçããããããŠå©çãæå€±ããšãã«è³æ¬ãã®ãã®ã§ãããããããè³æ¬ã財ç£ããã®ååšåœ¢æ
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ãã財ç£ã®å¢æžããã®çºçã«äŒŽããã®ã§ãããå³ã¡",
"title": "ç·èª¬"
},
{
"paragraph_id": 27,
"tag": "p",
"text": "æçã¯çŸå®ã«åŸªç°ããŠããè³æ¬ã®å¢æžã§ãããããããã¯äºæ¥ã®å€éšããæ°ãã«äºæ¥ã«æäžãããããŸãã¯åŸªç°éçšããåŒãäžããããè³æ¬ã®å¢æžãšã¯ç°ãªãããã®ããã«ææäž»ã®åºè³ã«ããè³æ¬ã®å¢å ãæžè³ã«ããè³æ¬ã®æžå°ã¯ãæçã§ãªãã",
"title": "ç·èª¬"
},
{
"paragraph_id": 28,
"tag": "p",
"text": "æå€±ã«ã¯æ··åãã¹ããããäºã€ã®çš®é¡ããããã²ãšã€ã¯ååãçé£ã«ããã£ããããŸã建ç©ã»æ©æ¢°çãç«çœã®ããã«çŒå€±æ¯æããããããããã«ãæ°žä¹
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ãç¹ã«çµè²»ãšåŒã¶ãçµè²» Expenses, Aufwand ã¯ã仿¥åç Income, Leistung ã«ãã£ãŠåããããæ®éãšãããã®åãããªãéšåã¯ãçµæããèŠãŠçŽç²ã®æå€±ãšåãã«ãªãã",
"title": "ç·èª¬"
},
{
"paragraph_id": 29,
"tag": "p",
"text": "財ç£ãè³æ¬ã«å€åãåŒãèµ·ããäºä»¶ãååŒ Transaction, GeschÀftsfallãšãããããã«å€åãšã¯ãäºæ¥ã®å
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"title": "ç·èª¬"
},
{
"paragraph_id": 30,
"tag": "p",
"text": "æ¢ã«è¿°ã¹ãããã«ãç°¿èšã¯è²¡ç£åã¯è³æ¬ã®å€åãèšé²ãèšç®ãããã®ã§ãããããååŒã¯ç°¿èšèšé²ã®å¯Ÿè±¡ã§ãããå³ã¡ååŒãçºçããã°ãã§ããã ãè¿
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"title": "ç·èª¬"
},
{
"paragraph_id": 31,
"tag": "p",
"text": "ååŒã¯ããããæ£å³èº«ä»£ã«åãŒãé¢ä¿ãæšæºãšããŠãæçååŒãšäº€æ¿ååŒãšã«åãããããåè
ã¯æççºçã®åå ãšãªããè³æ¬ã«å¢æžãåŒãèµ·ããååŒã§ãã£ãŠãäŸãã°åºåæãæ¯æãã貞éã«å¯Ÿã婿¯ãåãåãããšãã§ãããããã«åããŠãåŸè
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¥ããåéãçŸéã§è¿æžããããšãã§ããã",
"title": "ç·èª¬"
},
{
"paragraph_id": 32,
"tag": "p",
"text": "ãããååŒãçºçããã°ã財ç£ãŸãã¯è³æ¬ã«å€åãçãããã®çµæãæããã«ãããããç°¿èšã¯ãããèšé²èšç®ããã°ãªãã¬ããããã«ãã®èšç®ã¯ã財ç£å
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ç®ããååŒã«ãã£ãŠã©ãã»ã©å¢å ããã©ãã»ã©æžå°ãããããã£ãŠãã®æ®é«ãã©ãã»ã©ã§ããããèšç®ããããšãã§ããããããããç°¿èšã§ã¯è²¡ç£ãè³æ¬ã®æ§æéšåã«ã€ããŠããããçš®é¡æ§è³ªã«å¿ããŠåé¡ããããããååŒã«ãã£ãŠåãã圱é¿ãåå¥çã«èšé²èšç®ããããã®ããã«ç°¿èšã§åçš®é¡åæ§è³ªã®è²¡ç£ãè³æ¬ã®æ§æéšåã«ã€ããŠè¡ãåå¥çèšé²èšç®æ¹æ³ãåå® Account, Konto ãšãããç¹å¥ã®åœ¢åŒãçšããŠè¡ããåå®ãç矩ã«è§£ãããããšãã«ã¯ããŸã£ãã圢åŒçæå³ã«éãããŠåå®åœ¢åŒã®ããšãæããåå®ã¯çžäºã«åºå¥ããããåç§°ãä»äžãããããã®åç§°ãåå®ç§ç® Title of Account ãšãããååå®ã«å¯ŸããŠåž³ç°¿ã«èšããããå Žæã®ããšãåå®å£åº§ãšãããåå®ãçšããŠèšé²èšç®ãè¡ãããšã¯ãç°¿èšã®äžå€§ç¹è²ã§ããã",
"title": "ç·èª¬"
},
{
"paragraph_id": 33,
"tag": "p",
"text": "åå®å£åº§ã®åœ¢åŒã«äºã€ãããäžã€ã¯æšæºåŒãä»ã¯æ®é«åŒãšç§°ãããããæšæºåŒã®å£åº§ã¯æ¬¡æ²ã®ããã«äžå€®ããå
šãåäžåœ¢åŒã®å·Šå³äºã€ã®åŽã«åããããäžè¬ã«å·ŠåŽãåæ¹ Debit, Soll å³åŽãè²žæ¹ Credit, Haben ãšåŒã¶ã",
"title": "ç·èª¬"
},
{
"paragraph_id": 34,
"tag": "p",
"text": "ãã®åœ¢åŒã®åå®å£åº§ã§ã¯ãååŒã®çµæçŸåšé«ããããã«ãªã£ããã¯ãå·Šå³äž¡åŽã®åèšéé¡ãæ¯ã¹ãŠèŠãªããã°ç¥ãããšãã§ããªãã",
"title": "ç·èª¬"
},
{
"paragraph_id": 35,
"tag": "p",
"text": "æ¬¡ã«æ®é«åŒã®åå®å£åº§ã¯ãæšæºåŒã®ããšãåäžåœ¢åŒã®å·Šå³äž¡åŽãæãã代ããã«äžã€ã®åŽã®ã¿ãæãããã é顿¬ã ãå·Šå³äž¡æ¬ãåããã»ãã«æ®é«æ¬ã䜵èšãããããããŠåå®å£åº§ã®è¡šã財ç£ãŸãã¯è³æ¬ã®å¢æžãšãšãã«ããã®æ®é«ã䜵èšããããããã«ãã£ãŠãã€ã§ãçŸåšé«ãç¥ãããšãã§ããã",
"title": "ç·èª¬"
},
{
"paragraph_id": 36,
"tag": "p",
"text": "ååŒãèšé²ããããã«çŽèãéãããã®ã垳簿 Books, BÃŒcher ãšãããç°¿èšã¯ååŒã垳簿ã«èšé²ããŠãå
·äœçãªèšç®ããªãããšãèŠä»¶ãšããããã垳簿ã¯ç°¿èšå®è¡ã®æè¡çãªèŠä»¶ã§ããããããªãäºæ¥ã§ãããã®äŒèšãæŽçããããã«ã¯ãããã€ãã®åž³ç°¿ãçšããå¿
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ã«åããããæè¿ã§ã¯ã«ãŒããã¯ã¹åŒã»ãã€ã³ããã¯ã¹åŒçãçšããããã",
"title": "ç·èª¬"
},
{
"paragraph_id": 37,
"tag": "p",
"text": "æ¢ã«ç¬¬äžç¯ã§è¿°ã¹ãããã«ãè€åŒç°¿èšã«ã¯äžå®ã®åçãããªãèšåž³æ³åãããããã®åçã¯è²¡ç£ãšè³æ¬ãšã®æ§è³ªãªãã³ã«ç°¿èšã®çšèªããåæ¹ã»è²žæ¹ã®äœã§ããããæããã«ãããã®ã§ã貞åã®åçãšãç§°ããããåå®èšå
¥ã®æ³åãšãšãã«éåžžåå®çè«ãšåŒã°ããŠãããåå®çè«ã¯å®ã«è€åŒç°¿èšã®åºç€ããªããã®ã§ãã£ãŠãç°¿èšçè«ã®æãéèŠãªéšåã§ãããåå®çè«ã«ã€ããŠã®è«žåŠè
ã®èŠè§£ãåå®åŠèª¬ Kontentheorien ãŸãã¯ç°¿èšåŠèª¬ Buchhaltungstheorien ãšãããåå®åŠèª¬ãããã«åé¡ãããã«ã€ããŠã®å®èª¬ã¯ãªãããæ®éã«ã¯ããã人ç説ãŸãã¯æ¬äººèª¬ Personification theory, personalistische Theorien ãšçåŒèª¬ Equation theory ãŸãã¯ç©ç説 Materialistische Theorien ãªãã³ã«ãã®ä»ã®åŠèª¬ãšã«åé¡ãããåè
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ã¯ãã®èª¬ææ¹æ³ãšããŠç°¡åãªãæ¹çšåŒãçšãããšããããããããçåŒèª¬ãŸãã¯æ°åŠèª¬ãšãåŒã¶ããã®ä»ã®åŠèª¬ãšããŠã¯çŸå®åŠèª¬ã埪ç°åŠèª¬çãæãåŸãããããã®ãã¡çŸåšç°¿èšåŠè
ã®å€æ°èª¬ã¯ç©ç説ã§ããã財ç£ã»è³æ¬ãªãäºã€ã®æ¬è³ªçã«çžç°ãªãè·èœãšäœçšãšããã€åå®ç³»çµ±ãèªããããããäºåå®ç³»çµ±èª¬ã§ãããããããã®ãã¡ãæ¬¡ã®æ¹çšåŒãåºç€ãšãããã®ã§ããã å³ã¡",
"title": "è€åŒç°¿èšã®åºç€"
},
{
"paragraph_id": 38,
"tag": "p",
"text": "ãã®æ¹çšåŒã¯æ®éã«è³æ¬æ¹çšåŒãšåŒã°ãããããã£ãŠãã®èª¬ãè³æ¬åŠèª¬ãšãããã以äžãã®ç«å Žãã説æãé²ããããã ãåå®çè«ã®ãã¡ã財ç£ãšè³æ¬ãšããããããããªãæ§è³ªãæã€ãã«ã€ããŠã¯ãæ¢ã«è¿°ã¹ããã(第äžç¯ç¬¬äºç« )ãæ¬ç« ã§ã¯ããã«ã¯è§Šããªãã",
"title": "è€åŒç°¿èšã®åºç€"
},
{
"paragraph_id": 39,
"tag": "p",
"text": "æååå®ã¯æ¬¡ã®ããã«ããŠè¡ãããã",
"title": "è€åŒç°¿èšã®åºç€"
},
{
"paragraph_id": 40,
"tag": "p",
"text": "(äŸ)",
"title": "è€åŒç°¿èšã®åºç€"
},
{
"paragraph_id": 41,
"tag": "p",
"text": "ãã®åœ¢åŒã楷段åŒèšç® Staffelrechnung ãŸãã¯æ®é«èšç® Saidorechnung ãšãããæ¥·æ®µåŒèšç®ã«ãã衚瀺圢åŒã¯ãåèšç®é
ç®ã®çŸåšé«ããã€ã§ããã ã¡ã«ç¥ãåŸãã®é·æãæããããããåé¢ããã§ã¯äŸ¡å€å€åã®ç·é¡ãå³ã¡äžäŸã§ã¯çŸéã®åå
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"title": "è€åŒç°¿èšã®åºç€"
},
{
"paragraph_id": 42,
"tag": "p",
"text": "ãã®åœ¢åŒã«ãããšãåå
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"title": "è€åŒç°¿èšã®åºç€"
},
{
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"tag": "p",
"text": "ãããæ®é«åŒã®åå®ãšåŒã¶ããšã¯åç¯ç¬¬äºç« ã§æ¢ã«è¿°ã¹ããããããã®åœ¢åŒã§ã¯åæ¯ã®é顿¬ã坿¥ããŠããããã誀èšãçããããããã£ãŠä¹1ã®åœ¢åŒã次æ²äž1ã®ããã«ãªããããã«ãããæŽçããŠçŽé¢ã®äžçµæžãé¿ããããã«ãããšãäž2ã®åœ¢åŒã«ãªãããããæšæºåŒãšåŒã¶ããšãæ¢ã«è¿°ã¹ããšããã§ããã",
"title": "è€åŒç°¿èšã®åºç€"
},
{
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"tag": "p",
"text": "",
"title": "è€åŒç°¿èšã®åºç€"
},
{
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"tag": "p",
"text": "çŸåšè€åŒç°¿èšã§èšé²èšç®ã®ããã«çšããããåå®åœ¢åŒã¯ãä¹2ããã³äž2ã®äž¡åã§ããããããŠäžè¬çã«æ¬¡ã®ããã«èšãããšãã§ãããå³ã¡ãåå®ã¯äºé¢çèšç®ã§ãããããååŽã«ã¯åãçš®é¡ã®äŸ¡å€ç³»åã瀺ããããããã£ãŠäžåŽã§ã¯çŸéã®åå
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¥ããããšãããã®äžå€§ç¹è²ã§ããã",
"title": "è€åŒç°¿èšã®åºç€"
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"text": "åå®å£åº§ã®å·Šæ¹ãšå³æ¹ãšã衚ãããã«ãç°¿èšã§ã¯åæ¹ã»è²žæ¹ãªãèªãçšããããã®çšèªã¯ç°¿èšãçºéããåœåã人ååå®å³ã¡äºæ¥ãä»äººãšã®éã«è²žåé¢ä¿ãçãããšããããã嵿š©åµåãèšåž³ããããçžæã®äººåãç§ç®ãšããåå®ã«ããã®äž¡èªãçšããããšã«ç±æ¥ããããã®é貞åã¯äºæ¥ãäž»ãšããªãã§ãçžææ¹å³ã¡å£åº§ãäž»ãšãããã®ã§ãåæ¹ã¯å£åº§äž»ãåäž»ãŸãã¯åµåè
ããããšãæå³ãã圌ãäºæ¥ã«åµåãè² ã£ãæã«èšå
¥ããããåŽã§ããã貞æ¹ã¯å£åº§äž»ã貞䞻ãŸãã¯åµæš©è
ã§ãããšã®æå³ã§ã圌ãäºæ¥ã«å¯ŸããŠåµæš©ãåŸããšãã«èšå
¥ããããåŽã§ããããã®ããã«äººååå®ã§ã¯ããã®äž¡èªã¯æåéãã«è§£éããããããããã«è€åŒç°¿èšãé²å±ããããããããäž¡èªããã®ãŸãŸåãç¶ãã§ããã¯ããã®é©çšç¯å²ã¯æ¡å€§ãããŠã人ååå®ä»¥å€ã®å皮財ç£ããã³è³æ¬æ§æéšåã®è«žåå®ã«å¯ŸããŠãçšããããããã«ãªã£ãã®ã§ããããããã«è³ããšã人ååå®ã§ã¯æåéãã®æå³ãæãããããäž¡èªããä»ã®åå®ã«ã€ããŠã¯æ¬æ¥ã®èŸçŸ©éãè§£éããããšããã¯ãäžå¯èœãšãªããåã«å£åº§ã®å·Šå³äž¡åŽã瀺ã笊çã«ãããªããã®ãšè§£ããããã«è³ã£ããããã°ãåãªã笊çãšããç¹ãããããªãã°ãããã¯è²žåã®ä»£ããã«+-ã»å¢æžã»åºå
¥çãšãããå·®ãæ¯ããªãããã§ããã",
"title": "è€åŒç°¿èšã®åºç€"
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"text": "åã«è¿°ã¹ãããã«ããã¹ãŠåå®ã§ã¯å·®åŒèšç®ãè¡ããªãã§ãå·®ãåŒãã¹ãéé¡ã¯å察åŽã«å ããããããŠå¢å åŽã®åèšãšæžå°åŽã®åèšãšãæ¯èŒããŠãæ®é«ãæ±ãããããã«ååå®ãžã¯äžæ¹ã«å¢å ã仿¹ã«æžå°ãèšå
¥ãããã®ã§ããããã®éè³ç£Aã«å±ãã諞åå®ã§ã¯ãèšç®çµ±å¶äžå¢å ãå·Šæ¹å³ã¡åæ¹ã«ãæžå°ã峿¹å³ã¡è²žæ¹ã«èšå
¥ããããããã£ãŠåå¯Ÿã®æ§è³ªãæããè² åµãšãè² åµé¡äŒŒã®è³æ¬ã«å±ãã諞åå®ã§ã¯ãèšå
¥é¢ä¿ãå察ã«ãªããå¢å ã峿¹ãŸãã¯è²žæ¹ã«ãæžå°ãå·Šæ¹ãŸãã¯åæ¹ã«èšå
¥ãããæçã¯æ¢ã«è¿°ã¹ãããã«ãè³æ¬ãã®ãã®ã§ãããããè³æ¬Kãšåäžåå®ãšããŠãå·®ãæ¯ããªãããKã®èšé²ãåçŽã«ããæ¥çžŸãæããã«ãããã€ããã管çã容æã«ãããããæ®éã«å¥åå®ãšããŠåãæ±ãããã®éãå©çã¯æ°ãã«å¢æ®ãããè³æ¬ã«ã»ããªããªããããKãšãŸã£ããåäžã«å¢æžãèšå
¥ãããŸãæè²»ã¯å€±ãããè³æ¬ã§ãããããKãšã¯å察ã«ããããã£ãŠåœ¢åŒäžAãšåæ§ã«å¢æžãèšå
¥ããããããŠãååå®ãžã®èšå
¥é¢ä¿ã¯æ¬¡ã®ããã«ãªãã",
"title": "è€åŒç°¿èšã®åºç€"
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"tag": "p",
"text": "ãã¹ãŠååŒã¯æ¬¡ã«ç€ºãããã«ã財ç£ãè³æ¬ã®äŸ¡å€ã«å¢å ããã³æžå°ãªãåé¡ã®äºé¢çå€åãäžãããã®ã§ããããååŒã®äºéæ§ãšç§°ãããäŸãã°",
"title": "è€åŒç°¿èšã®åºç€"
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"tag": "p",
"text": "ãªãååŒã¯ãäžæ¹ã«ãååããªãè³ç£ãÂ¥1,000.00å¢å ãããã仿¹ã«ãçŸéããªãä»ã®è³ç£ãåé¡ããªãã¡Â¥1,000.00æžå°ãããããããªãã¡",
"title": "è€åŒç°¿èšã®åºç€"
},
{
"paragraph_id": 50,
"tag": "p",
"text": "ããããã®é代éã®ãã¡Â¥500.00ã¯å°åæãæ¯åºããŠæ¯æããæ®é¡ã¯æåã«ãããšããã°ããã®ååŒã¯äžæ¹ã«ãååããªãè³ç£ãÂ¥1,000.00å¢å ãããã仿¹ã«ãéè¡é éããªãä»ã®è³ç£ãÂ¥500.00æžå°ãããããªããè²·æéããªãè² åµãåé¡å¢å ãããããããªãã¡",
"title": "è€åŒç°¿èšã®åºç€"
},
{
"paragraph_id": 51,
"tag": "p",
"text": "ãã®ååŒã¯ãäžæ¹ã«ãè²·æéããªãè² åµãÂ¥500.00æžãã仿¹ã«ãçŸéããªãè³ç£ãå顿žå°ããããã",
"title": "è€åŒç°¿èšã®åºç€"
},
{
"paragraph_id": 52,
"tag": "p",
"text": "ããããã®éçŸéã®æ¯æã«ä»£ããŠãçŽææåœ¢ãæ¯åºãããšããã°ãäžæ¹ã«è² åµãæžå°ãã仿¹ã«ãæåœ¢åµåããªãä»ã®è² åµãåé¡å¢å ãããããªãã¡",
"title": "è€åŒç°¿èšã®åºç€"
},
{
"paragraph_id": 53,
"tag": "p",
"text": "ãã®ååŒã¯ãäžæ¹ã«ãç©ç«éããªãè³æ¬ãÂ¥10,000.00æžãã仿¹ã«ãè³æ¬éããªãä»ã®è³æ¬ãåé¡å¢å ãããããªãã¡",
"title": "è€åŒç°¿èšã®åºç€"
},
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"paragraph_id": 54,
"tag": "p",
"text": "ãã®ååŒã¯ãäžæ¹ã«ãçŸéããªãè³ç£ãÂ¥50.00å¢å ãã仿¹ã«ã婿¯ããªãå©çÂ¥50.00ãå¢å ãããããã£ãŠåé¡ã®è³æ¬å¢å ãçãããããªãã¡",
"title": "è€åŒç°¿èšã®åºç€"
},
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"paragraph_id": 55,
"tag": "p",
"text": "ãã®ååŒã¯ãäžæ¹ã«ãææ°æããªãæå€±ãÂ¥100.00å¢å ãããããã£ãŠåé¡ã®è³æ¬æžå°ãçãã仿¹ã«ãçŸéããªãè³ç£ã«åé¡ã®æžå°ãåŒãèµ·ãããããªãã¡",
"title": "è€åŒç°¿èšã®åºç€"
},
{
"paragraph_id": 56,
"tag": "p",
"text": "ãã®ååŒã¯ãäžæ¹ã«ãçŸéããªãè³ç£ãÂ¥1,000.00å¢å ãããã仿¹ã«ãè³æ¬éããªãè³æ¬ã«åé¡ã®å¢å ãåŒãèµ·ãããããªãã¡",
"title": "è€åŒç°¿èšã®åºç€"
},
{
"paragraph_id": 57,
"tag": "p",
"text": "ããããã®éåãå
¥ããçŸéã§çŽã¡ã«åéãè¿æžãããšããã°ãè³ç£ã®å¢å ã®ä»£ããã«ãåéããªãè² åµã®æžå°ãèµ·ãããããªãã¡",
"title": "è€åŒç°¿èšã®åºç€"
},
{
"paragraph_id": 58,
"tag": "p",
"text": "ãã®ååŒã¯ãäžæ¹ã«ãè³æ¬éããªãè³æ¬ãÂ¥200.00æžå°ãããã仿¹ã«ãçŸéããªãè³ç£ã«åé¡ã®æžå°ãåŒãèµ·ãããããªãã¡",
"title": "è€åŒç°¿èšã®åºç€"
},
{
"paragraph_id": 59,
"tag": "p",
"text": "ããããã®éçŸéããªããåéããŠæž¡ãããšããã°ãè³ç£ãæžå°ãã代ããã«ãåéããªãè² åµãå¢å ãããããªãã¡",
"title": "è€åŒç°¿èšã®åºç€"
},
{
"paragraph_id": 60,
"tag": "p",
"text": "ãã¡ããã以äžã®å Žåã®ããããã€ããçµåããŠãªãè€éãªååŒããããããšãã°ãååãå䟡以äžã®ä»£äŸ¡ã§å£²åŽããå Žåã®ããšãã§ããããããããããã¯çµå±äžèšã®ãããªåçŽãªååŒã«åè§£ããã¹ããäžäŸã®å Žåã«ã¯ãååãçŸéã§å£²åŽãã販売å©çããçŸéã§åãåã£ããšã¿ãªãã®ã§ããã",
"title": "è€åŒç°¿èšã®åºç€"
},
{
"paragraph_id": 61,
"tag": "p",
"text": "ãããŠäžè¬ã«æ¬¡ã®ããã«èšãããšãã§ãããããªãã¡ååŒã®çµæãè³ç£ã«å¢å ãŸãã¯æžå°ãèµ·ããã°ãè² åµã»è³æ¬ã«ããŸãåé¡ã®å¢å ãŸãã¯æžå°ãçããå察ã«è² åµã»è³æ¬ã«å¢å ãŸãã¯æžå°ãããã°ãè³ç£ã«ããŸãåé¡ã®å¢å ãŸãã¯æžå°ããããããã è³ç£ãæ§æããé
ç®ãŸãã¯è² åµã»è³æ¬ãæ§æãã諞é
ç®éã«ãå¢å ãšæžå°ãšãèµ·ãã£ãŠçžæ®ºããããšãã«ã¯ããã®å€åã¯è³ç£ãŸãã¯è² åµã»è³æ¬ã®ããããäžæ¹ã®å
éšã ãã«çãŸã£ãŠã仿¹ãžã®åœ±é¿ã¯ãªããããã©ãããã®å Žåã§ãååŒãæ§è³ªã®çžåããäºé¢çå€åãåŒãèµ·ããããšã«å€ããã¯ãªãã",
"title": "è€åŒç°¿èšã®åºç€"
},
{
"paragraph_id": 62,
"tag": "p",
"text": "ãã®äºå®ããããã¹ãŠã®ååŒã¯çžåããäºã€ã®äºé
ã«åè§£ãããããšãç¥ãåŸãããä»¥äžæããçµåé¢ä¿ãç·æ¬æŽçãããšæ¬¡ã®é¢ä¿ãåŸãããã",
"title": "è€åŒç°¿èšã®åºç€"
},
{
"paragraph_id": 63,
"tag": "p",
"text": "ãããååŒã®å
«èŠçŽ ãšç§°ãããã¹ãŠã®ååŒã¯ããããå
«èŠçŽ äžã®çžå¯Ÿç«ããäºã€ãŸãã¯äºã€ä»¥äžãçµåããŠæç«ããããã ããååŒèŠçŽ ã®æ°ã¯ã財ç£ãšè³æ¬ãšãåé¡ããçšåºŠã®ç²Ÿç²ã«å¿ããŠå¢æžãããåŸããããå¿
ãããå
«èŠçŽ ã«éããã®ã§ã¯ãªãã",
"title": "è€åŒç°¿èšã®åºç€"
},
{
"paragraph_id": 64,
"tag": "p",
"text": "äžè¿°ã®ããã«ååŒã¯å¿
ãçžå¯Ÿç«ããå·Šæ¹èŠçŽ ãšå³æ¹èŠçŽ ãšããæãç«ã£ãŠããããããããåæ¹ãšè²žæ¹ãšã«åè§£ããããšãã§ããããããããååŒãèšé²ããã«ããã£ãŠã¯ããããããããªãåå®ã®åæ¹ãšããŸãä»ã®ããããªãåå®ã®è²žæ¹ãšã«ãåãããã®éé¡ããã£ãŠèšå
¥ããã¹ãããæ±ºå®ããªããã°ãªããªãããããååŒãåæ¹èŠçŽ ãšè²žæ¹èŠçŽ ãšã«åè§£ããŠããããèšå
¥ãããã¹ãåå®ãšããã®éé¡ãšã決å®ããããšãä»èš³ Journalizing ãšãããæ¬¡ã®ããã«è¡ãã",
"title": "è€åŒç°¿èšã®åºç€"
},
{
"paragraph_id": 65,
"tag": "p",
"text": "(äŸ)ååÂ¥1,000.00ã²è²·å
¥ã¬ä»£éãçŸéããæ¯æãã",
"title": "è€åŒç°¿èšã®åºç€"
},
{
"paragraph_id": 66,
"tag": "p",
"text": "ããããŠãããã¯åååå®ã®åæ¹ãžÂ¥1,000.00èšå
¥ãããŸãçŸéåå®ã®è²žæ¹ãžÂ¥1,000.00èšå
¥ããã®æå³ã§ãããããäžèšã®ä»èš³ãããå
åž³é¢ä¿å£åº§ãžã¯æ¬¡ã®ããã«ç§»èšããããä»èš³ããåå®å£åº§ãžç§»èšããããšããè»¢èš Posting ãšåä»ããã",
"title": "è€åŒç°¿èšã®åºç€"
},
{
"paragraph_id": 67,
"tag": "p",
"text": "",
"title": "è€åŒç°¿èšã®åºç€"
},
{
"paragraph_id": 68,
"tag": "p",
"text": "ãã®ããã«ååŒãåçŽã§ããå Žåã«ã¯ããããä»åããããšã¯å¿
ãããå°é£ã§ãªãããããååŒãè€éã§ã倿°ã®åå®ã«èšå
¥ããããã®ãªããšãã«ã¯ãããããããªãåå®ã®åæ¹ãšè²žæ¹ãšã«èšå
¥ãã¹ãããæ±ºå®ããããšã¯å®¹æã§ãªãããããè€åŒç°¿èšã§ãååŒãæåã«åž³ç°¿ãžèšå
¥ããããã®ã¯ä»èš³ã§ãããä»èš³ã®èª€ãã¯æåŸãŸã§åœ±é¿ãããããä»èš³ã¯æ
éã«è¡ããã°ãªãã¬ããããããã«ã¯ãæ¬¡ã®æ³åãèšæ¶ããã®ã䟿å©ã§ããã",
"title": "è€åŒç°¿èšã®åºç€"
},
{
"paragraph_id": 69,
"tag": "p",
"text": "ä»¥äžæ°åã®ååŒäŸãä»®èšããŠããã®ä»èš³ããã³åé¢ä¿åå®å£åº§ãžã®èšå
¥äŸã瀺ããã",
"title": "è€åŒç°¿èšã®åºç€"
},
{
"paragraph_id": 70,
"tag": "p",
"text": "",
"title": "è€åŒç°¿èšã®åºç€"
},
{
"paragraph_id": 71,
"tag": "p",
"text": "",
"title": "è€åŒç°¿èšã®åºç€"
},
{
"paragraph_id": 72,
"tag": "p",
"text": "",
"title": "è€åŒç°¿èšã®åºç€"
},
{
"paragraph_id": 73,
"tag": "p",
"text": "",
"title": "è€åŒç°¿èšã®åºç€"
},
{
"paragraph_id": 74,
"tag": "p",
"text": "ãã®ããã«ãååŒã貞ååæ¹ãšãã«äžåå®ããæç«ããŠããå Žå(1, 2, 6, 8)ã¯ãã¡ããã貞åããããäžæ¹(3, 4, 7)ãŸãã¯åæ¹(5)ãäºåå®ãããªãå Žåã§ãã貞ååæ¹ã®ååèšéé¡ã¯çžçããããããããå
šåå®å£åº§ã«ã€ããŠèгå¯ããã°ãããã«å€æ°ã®ååŒãèšå
¥ããããŠãã貞ååæ¹ã®åèšéé¡ã¯å¿
ãçžå¹³åãã(é£ãåã)éçã§ãã£ãŠãããã貞åå¹³åã®çãšããããã®åçã«ãã£ãŠãè€åŒç°¿èšã§ã¯èšåž³èšç®ã®æ£ããéããå
šåå®å£åº§ã®åæ¹åŽéé¡ã®åãšè²žæ¹åŽéé¡ã®åãšã¯å¹³åã(é£ãåã)ããããã®å¹³åã«ããŠç Žããããèšåž³èšç®ã®ã©ããã«èª€èšè±æŒã®åããããšãç«èšŒããããããã®ããã«ãèªããã®èšåž³èšç®ã®æåŠãæ€èšŒãåŸãææ®µãæããããšããè€åŒç°¿èšã®èªå·±ç®¡çãšããããã®èªæ€äœçšããè€åŒç°¿èšã®äžç¹åŸŽããªãã®ã§ããã",
"title": "è€åŒç°¿èšã®åºç€"
},
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"paragraph_id": 75,
"tag": "p",
"text": "ç»é¢äžã«ãããåçã®é²èЧã¯ã以äžã®ç©ºéãç¯å²éžæããŠæåãå転ããããšã«ãã£ãŠåŸãããã",
"title": "è€åŒç°¿èšã®åºç€"
},
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"text": "æ¬æžã¯ãåç°(1942幎)ãããšã«ããŠäœæãããã®ã§ããã",
"title": "è€åŒç°¿èšã®åºç€"
}
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ã®èŠè§£ãåå®åŠèª¬ Kontentheorien ãŸãã¯ç°¿èšåŠèª¬ Buchhaltungstheorien ãšãããåå®åŠèª¬ãããã«åé¡ãããã«ã€ããŠã®å®èª¬ã¯ãªãããæ®éã«ã¯ããã人ç説ãŸãã¯æ¬äººèª¬ Personification theory, personalistische Theorien ãšçåŒèª¬ Equation theory ãŸãã¯ç©ç説 Materialistische Theorien ãªãã³ã«ãã®ä»ã®åŠèª¬ãšã«åé¡ãããåè
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"text": "ãã®æ¹çšåŒã¯æ®éã«è³æ¬æ¹çšåŒãšåŒã°ãããããã£ãŠãã®èª¬ãè³æ¬åŠèª¬ãšãããã以äžãã®ç«å Žãã説æãé²ããããã ãåå®çè«ã®ãã¡ã財ç£ãšè³æ¬ãšããããããããªãæ§è³ªãæã€ãã«ã€ããŠã¯ãæ¢ã«è¿°ã¹ããã(第äžç¯ç¬¬äºç« )ãæ¬ç« ã§ã¯ããã«ã¯è§Šããªãã",
"title": ""
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"tag": "p",
"text": "æååå®ã¯æ¬¡ã®ããã«ããŠè¡ãããã",
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"tag": "p",
"text": "(äŸ)",
"title": ""
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"paragraph_id": 4,
"tag": "p",
"text": "ãã®åœ¢åŒã楷段åŒèšç® Staffelrechnung ãŸãã¯æ®é«èšç® Saidorechnung ãšãããæ¥·æ®µåŒèšç®ã«ãã衚瀺圢åŒã¯ãåèšç®é
ç®ã®çŸåšé«ããã€ã§ããã ã¡ã«ç¥ãåŸãã®é·æãæããããããåé¢ããã§ã¯äŸ¡å€å€åã®ç·é¡ãå³ã¡äžäŸã§ã¯çŸéã®åå
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"title": ""
},
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"paragraph_id": 5,
"tag": "p",
"text": "ãã®åœ¢åŒã«ãããšãåå
¥ãšæ¯åºãšãåºå¥ããŠèšç®ããããããããã®ç·é¡ãç¥ãåŸããšãšãã«ãäž¡è
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"title": ""
},
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"tag": "p",
"text": "ãããæ®é«åŒã®åå®ãšåŒã¶ããšã¯åç¯ç¬¬äºç« ã§æ¢ã«è¿°ã¹ããããããã®åœ¢åŒã§ã¯åæ¯ã®é顿¬ã坿¥ããŠããããã誀èšãçããããããã£ãŠä¹1ã®åœ¢åŒã次æ²äž1ã®ããã«ãªããããã«ãããæŽçããŠçŽé¢ã®äžçµæžãé¿ããããã«ãããšãäž2ã®åœ¢åŒã«ãªãããããæšæºåŒãšåŒã¶ããšãæ¢ã«è¿°ã¹ããšããã§ããã",
"title": ""
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"text": "",
"title": ""
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"tag": "p",
"text": "çŸåšè€åŒç°¿èšã§èšé²èšç®ã®ããã«çšããããåå®åœ¢åŒã¯ãä¹2ããã³äž2ã®äž¡åã§ããããããŠäžè¬çã«æ¬¡ã®ããã«èšãããšãã§ãããå³ã¡ãåå®ã¯äºé¢çèšç®ã§ãããããååŽã«ã¯åãçš®é¡ã®äŸ¡å€ç³»åã瀺ããããããã£ãŠäžåŽã§ã¯çŸéã®åå
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ã«ç€ºããããã®åèšé¡ã¯å ç®ã«ãã£ãŠå®¹æã«èŠåºãããããããäž¡åŽã®æ°åç³»åã¯å¢æžãªãåå¯Ÿã®æå³ãæãããããã£ãŠããã¯äºãã«å·®åŒé¢ä¿ã«ããããã®ããã«åå®ã§ã¯å·®åŒèšç®ãå
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¥ããããšãããã®äžå€§ç¹è²ã§ããã",
"title": ""
},
{
"paragraph_id": 9,
"tag": "p",
"text": "åå®å£åº§ã®å·Šæ¹ãšå³æ¹ãšã衚ãããã«ãç°¿èšã§ã¯åæ¹ã»è²žæ¹ãªãèªãçšããããã®çšèªã¯ç°¿èšãçºéããåœåã人ååå®å³ã¡äºæ¥ãä»äººãšã®éã«è²žåé¢ä¿ãçãããšããããã嵿š©åµåãèšåž³ããããçžæã®äººåãç§ç®ãšããåå®ã«ããã®äž¡èªãçšããããšã«ç±æ¥ããããã®é貞åã¯äºæ¥ãäž»ãšããªãã§ãçžææ¹å³ã¡å£åº§ãäž»ãšãããã®ã§ãåæ¹ã¯å£åº§äž»ãåäž»ãŸãã¯åµåè
ããããšãæå³ãã圌ãäºæ¥ã«åµåãè² ã£ãæã«èšå
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ã§ãããšã®æå³ã§ã圌ãäºæ¥ã«å¯ŸããŠåµæš©ãåŸããšãã«èšå
¥ããããåŽã§ããããã®ããã«äººååå®ã§ã¯ããã®äž¡èªã¯æåéãã«è§£éããããããããã«è€åŒç°¿èšãé²å±ããããããããäž¡èªããã®ãŸãŸåãç¶ãã§ããã¯ããã®é©çšç¯å²ã¯æ¡å€§ãããŠã人ååå®ä»¥å€ã®å皮財ç£ããã³è³æ¬æ§æéšåã®è«žåå®ã«å¯ŸããŠãçšããããããã«ãªã£ãã®ã§ããããããã«è³ããšã人ååå®ã§ã¯æåéãã®æå³ãæãããããäž¡èªããä»ã®åå®ã«ã€ããŠã¯æ¬æ¥ã®èŸçŸ©éãè§£éããããšããã¯ãäžå¯èœãšãªããåã«å£åº§ã®å·Šå³äž¡åŽã瀺ã笊çã«ãããªããã®ãšè§£ããããã«è³ã£ããããã°ãåãªã笊çãšããç¹ãããããªãã°ãããã¯è²žåã®ä»£ããã«+-ã»å¢æžã»åºå
¥çãšãããå·®ãæ¯ããªãããã§ããã",
"title": ""
},
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"paragraph_id": 10,
"tag": "p",
"text": "åã«è¿°ã¹ãããã«ããã¹ãŠåå®ã§ã¯å·®åŒèšç®ãè¡ããªãã§ãå·®ãåŒãã¹ãéé¡ã¯å察åŽã«å ããããããŠå¢å åŽã®åèšãšæžå°åŽã®åèšãšãæ¯èŒããŠãæ®é«ãæ±ãããããã«ååå®ãžã¯äžæ¹ã«å¢å ã仿¹ã«æžå°ãèšå
¥ãããã®ã§ããããã®éè³ç£Aã«å±ãã諞åå®ã§ã¯ãèšç®çµ±å¶äžå¢å ãå·Šæ¹å³ã¡åæ¹ã«ãæžå°ã峿¹å³ã¡è²žæ¹ã«èšå
¥ããããããã£ãŠåå¯Ÿã®æ§è³ªãæããè² åµãšãè² åµé¡äŒŒã®è³æ¬ã«å±ãã諞åå®ã§ã¯ãèšå
¥é¢ä¿ãå察ã«ãªããå¢å ã峿¹ãŸãã¯è²žæ¹ã«ãæžå°ãå·Šæ¹ãŸãã¯åæ¹ã«èšå
¥ãããæçã¯æ¢ã«è¿°ã¹ãããã«ãè³æ¬ãã®ãã®ã§ãããããè³æ¬Kãšåäžåå®ãšããŠãå·®ãæ¯ããªãããKã®èšé²ãåçŽã«ããæ¥çžŸãæããã«ãããã€ããã管çã容æã«ãããããæ®éã«å¥åå®ãšããŠåãæ±ãããã®éãå©çã¯æ°ãã«å¢æ®ãããè³æ¬ã«ã»ããªããªããããKãšãŸã£ããåäžã«å¢æžãèšå
¥ãããŸãæè²»ã¯å€±ãããè³æ¬ã§ãããããKãšã¯å察ã«ããããã£ãŠåœ¢åŒäžAãšåæ§ã«å¢æžãèšå
¥ããããããŠãååå®ãžã®èšå
¥é¢ä¿ã¯æ¬¡ã®ããã«ãªãã",
"title": ""
},
{
"paragraph_id": 11,
"tag": "p",
"text": "ãã¹ãŠååŒã¯æ¬¡ã«ç€ºãããã«ã財ç£ãè³æ¬ã®äŸ¡å€ã«å¢å ããã³æžå°ãªãåé¡ã®äºé¢çå€åãäžãããã®ã§ããããååŒã®äºéæ§ãšç§°ãããäŸãã°",
"title": ""
},
{
"paragraph_id": 12,
"tag": "p",
"text": "ãªãååŒã¯ãäžæ¹ã«ãååããªãè³ç£ãÂ¥1,000.00å¢å ãããã仿¹ã«ãçŸéããªãä»ã®è³ç£ãåé¡ããªãã¡Â¥1,000.00æžå°ãããããããªãã¡",
"title": ""
},
{
"paragraph_id": 13,
"tag": "p",
"text": "ããããã®é代éã®ãã¡Â¥500.00ã¯å°åæãæ¯åºããŠæ¯æããæ®é¡ã¯æåã«ãããšããã°ããã®ååŒã¯äžæ¹ã«ãååããªãè³ç£ãÂ¥1,000.00å¢å ãããã仿¹ã«ãéè¡é éããªãä»ã®è³ç£ãÂ¥500.00æžå°ãããããªããè²·æéããªãè² åµãåé¡å¢å ãããããããªãã¡",
"title": ""
},
{
"paragraph_id": 14,
"tag": "p",
"text": "ãã®ååŒã¯ãäžæ¹ã«ãè²·æéããªãè² åµãÂ¥500.00æžãã仿¹ã«ãçŸéããªãè³ç£ãå顿žå°ããããã",
"title": ""
},
{
"paragraph_id": 15,
"tag": "p",
"text": "ããããã®éçŸéã®æ¯æã«ä»£ããŠãçŽææåœ¢ãæ¯åºãããšããã°ãäžæ¹ã«è² åµãæžå°ãã仿¹ã«ãæåœ¢åµåããªãä»ã®è² åµãåé¡å¢å ãããããªãã¡",
"title": ""
},
{
"paragraph_id": 16,
"tag": "p",
"text": "ãã®ååŒã¯ãäžæ¹ã«ãç©ç«éããªãè³æ¬ãÂ¥10,000.00æžãã仿¹ã«ãè³æ¬éããªãä»ã®è³æ¬ãåé¡å¢å ãããããªãã¡",
"title": ""
},
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"paragraph_id": 17,
"tag": "p",
"text": "ãã®ååŒã¯ãäžæ¹ã«ãçŸéããªãè³ç£ãÂ¥50.00å¢å ãã仿¹ã«ã婿¯ããªãå©çÂ¥50.00ãå¢å ãããããã£ãŠåé¡ã®è³æ¬å¢å ãçãããããªãã¡",
"title": ""
},
{
"paragraph_id": 18,
"tag": "p",
"text": "ãã®ååŒã¯ãäžæ¹ã«ãææ°æããªãæå€±ãÂ¥100.00å¢å ãããããã£ãŠåé¡ã®è³æ¬æžå°ãçãã仿¹ã«ãçŸéããªãè³ç£ã«åé¡ã®æžå°ãåŒãèµ·ãããããªãã¡",
"title": ""
},
{
"paragraph_id": 19,
"tag": "p",
"text": "ãã®ååŒã¯ãäžæ¹ã«ãçŸéããªãè³ç£ãÂ¥1,000.00å¢å ãããã仿¹ã«ãè³æ¬éããªãè³æ¬ã«åé¡ã®å¢å ãåŒãèµ·ãããããªãã¡",
"title": ""
},
{
"paragraph_id": 20,
"tag": "p",
"text": "ããããã®éåãå
¥ããçŸéã§çŽã¡ã«åéãè¿æžãããšããã°ãè³ç£ã®å¢å ã®ä»£ããã«ãåéããªãè² åµã®æžå°ãèµ·ãããããªãã¡",
"title": ""
},
{
"paragraph_id": 21,
"tag": "p",
"text": "ãã®ååŒã¯ãäžæ¹ã«ãè³æ¬éããªãè³æ¬ãÂ¥200.00æžå°ãããã仿¹ã«ãçŸéããªãè³ç£ã«åé¡ã®æžå°ãåŒãèµ·ãããããªãã¡",
"title": ""
},
{
"paragraph_id": 22,
"tag": "p",
"text": "ããããã®éçŸéããªããåéããŠæž¡ãããšããã°ãè³ç£ãæžå°ãã代ããã«ãåéããªãè² åµãå¢å ãããããªãã¡",
"title": ""
},
{
"paragraph_id": 23,
"tag": "p",
"text": "ãã¡ããã以äžã®å Žåã®ããããã€ããçµåããŠãªãè€éãªååŒããããããšãã°ãååãå䟡以äžã®ä»£äŸ¡ã§å£²åŽããå Žåã®ããšãã§ããããããããããã¯çµå±äžèšã®ãããªåçŽãªååŒã«åè§£ããã¹ããäžäŸã®å Žåã«ã¯ãååãçŸéã§å£²åŽãã販売å©çããçŸéã§åãåã£ããšã¿ãªãã®ã§ããã",
"title": ""
},
{
"paragraph_id": 24,
"tag": "p",
"text": "ãããŠäžè¬ã«æ¬¡ã®ããã«èšãããšãã§ãããããªãã¡ååŒã®çµæãè³ç£ã«å¢å ãŸãã¯æžå°ãèµ·ããã°ãè² åµã»è³æ¬ã«ããŸãåé¡ã®å¢å ãŸãã¯æžå°ãçããå察ã«è² åµã»è³æ¬ã«å¢å ãŸãã¯æžå°ãããã°ãè³ç£ã«ããŸãåé¡ã®å¢å ãŸãã¯æžå°ããããããã è³ç£ãæ§æããé
ç®ãŸãã¯è² åµã»è³æ¬ãæ§æãã諞é
ç®éã«ãå¢å ãšæžå°ãšãèµ·ãã£ãŠçžæ®ºããããšãã«ã¯ããã®å€åã¯è³ç£ãŸãã¯è² åµã»è³æ¬ã®ããããäžæ¹ã®å
éšã ãã«çãŸã£ãŠã仿¹ãžã®åœ±é¿ã¯ãªããããã©ãããã®å Žåã§ãååŒãæ§è³ªã®çžåããäºé¢çå€åãåŒãèµ·ããããšã«å€ããã¯ãªãã",
"title": ""
},
{
"paragraph_id": 25,
"tag": "p",
"text": "ãã®äºå®ããããã¹ãŠã®ååŒã¯çžåããäºã€ã®äºé
ã«åè§£ãããããšãç¥ãåŸãããä»¥äžæããçµåé¢ä¿ãç·æ¬æŽçãããšæ¬¡ã®é¢ä¿ãåŸãããã",
"title": ""
},
{
"paragraph_id": 26,
"tag": "p",
"text": "ãããååŒã®å
«èŠçŽ ãšç§°ãããã¹ãŠã®ååŒã¯ããããå
«èŠçŽ äžã®çžå¯Ÿç«ããäºã€ãŸãã¯äºã€ä»¥äžãçµåããŠæç«ããããã ããååŒèŠçŽ ã®æ°ã¯ã財ç£ãšè³æ¬ãšãåé¡ããçšåºŠã®ç²Ÿç²ã«å¿ããŠå¢æžãããåŸããããå¿
ãããå
«èŠçŽ ã«éããã®ã§ã¯ãªãã",
"title": ""
},
{
"paragraph_id": 27,
"tag": "p",
"text": "äžè¿°ã®ããã«ååŒã¯å¿
ãçžå¯Ÿç«ããå·Šæ¹èŠçŽ ãšå³æ¹èŠçŽ ãšããæãç«ã£ãŠããããããããåæ¹ãšè²žæ¹ãšã«åè§£ããããšãã§ããããããããååŒãèšé²ããã«ããã£ãŠã¯ããããããããªãåå®ã®åæ¹ãšããŸãä»ã®ããããªãåå®ã®è²žæ¹ãšã«ãåãããã®éé¡ããã£ãŠèšå
¥ããã¹ãããæ±ºå®ããªããã°ãªããªãããããååŒãåæ¹èŠçŽ ãšè²žæ¹èŠçŽ ãšã«åè§£ããŠããããèšå
¥ãããã¹ãåå®ãšããã®éé¡ãšã決å®ããããšãä»èš³ Journalizing ãšãããæ¬¡ã®ããã«è¡ãã",
"title": ""
},
{
"paragraph_id": 28,
"tag": "p",
"text": "(äŸ)ååÂ¥1,000.00ã²è²·å
¥ã¬ä»£éãçŸéããæ¯æãã",
"title": ""
},
{
"paragraph_id": 29,
"tag": "p",
"text": "ããããŠãããã¯åååå®ã®åæ¹ãžÂ¥1,000.00èšå
¥ãããŸãçŸéåå®ã®è²žæ¹ãžÂ¥1,000.00èšå
¥ããã®æå³ã§ãããããäžèšã®ä»èš³ãããå
åž³é¢ä¿å£åº§ãžã¯æ¬¡ã®ããã«ç§»èšããããä»èš³ããåå®å£åº§ãžç§»èšããããšããè»¢èš Posting ãšåä»ããã",
"title": ""
},
{
"paragraph_id": 30,
"tag": "p",
"text": "",
"title": ""
},
{
"paragraph_id": 31,
"tag": "p",
"text": "ãã®ããã«ååŒãåçŽã§ããå Žåã«ã¯ããããä»åããããšã¯å¿
ãããå°é£ã§ãªãããããååŒãè€éã§ã倿°ã®åå®ã«èšå
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"title": ""
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"paragraph_id": 32,
"tag": "p",
"text": "ä»¥äžæ°åã®ååŒäŸãä»®èšããŠããã®ä»èš³ããã³åé¢ä¿åå®å£åº§ãžã®èšå
¥äŸã瀺ããã",
"title": ""
},
{
"paragraph_id": 33,
"tag": "p",
"text": "",
"title": ""
},
{
"paragraph_id": 34,
"tag": "p",
"text": "",
"title": ""
},
{
"paragraph_id": 35,
"tag": "p",
"text": "",
"title": ""
},
{
"paragraph_id": 36,
"tag": "p",
"text": "",
"title": ""
},
{
"paragraph_id": 37,
"tag": "p",
"text": "ãã®ããã«ãååŒã貞ååæ¹ãšãã«äžåå®ããæç«ããŠããå Žå(1, 2, 6, 8)ã¯ãã¡ããã貞åããããäžæ¹(3, 4, 7)ãŸãã¯åæ¹(5)ãäºåå®ãããªãå Žåã§ãã貞ååæ¹ã®ååèšéé¡ã¯çžçããããããããå
šåå®å£åº§ã«ã€ããŠèгå¯ããã°ãããã«å€æ°ã®ååŒãèšå
¥ããããŠãã貞ååæ¹ã®åèšéé¡ã¯å¿
ãçžå¹³åãã(é£ãåã)éçã§ãã£ãŠãããã貞åå¹³åã®çãšããããã®åçã«ãã£ãŠãè€åŒç°¿èšã§ã¯èšåž³èšç®ã®æ£ããéããå
šåå®å£åº§ã®åæ¹åŽéé¡ã®åãšè²žæ¹åŽéé¡ã®åãšã¯å¹³åã(é£ãåã)ããããã®å¹³åã«ããŠç Žããããèšåž³èšç®ã®ã©ããã«èª€èšè±æŒã®åããããšãç«èšŒããããããã®ããã«ãèªããã®èšåž³èšç®ã®æåŠãæ€èšŒãåŸãææ®µãæããããšããè€åŒç°¿èšã®èªå·±ç®¡çãšããããã®èªæ€äœçšããè€åŒç°¿èšã®äžç¹åŸŽããªãã®ã§ããã",
"title": ""
},
{
"paragraph_id": 38,
"tag": "p",
"text": "ç»é¢äžã«ãããåçã®é²èЧã¯ã以äžã®ç©ºéãç¯å²éžæããŠæåãå転ããããšã«ãã£ãŠåŸãããã",
"title": ""
}
] | null |
=== åå®çè« ===
æ¢ã«ç¬¬äžç¯ã§è¿°ã¹ãããã«ãè€åŒç°¿èšã«ã¯äžå®ã®åçãããªãèšåž³æ³åãããããã®åçã¯è²¡ç£ãšè³æ¬ãšã®æ§è³ªãªãã³ã«ç°¿èšã®çšèªããåæ¹ã»è²žæ¹ã®äœã§ããããæããã«ãããã®ã§ã貞åã®åçãšãç§°ããããåå®èšå
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A - P = K
ãã®æ¹çšåŒã¯æ®éã«è³æ¬æ¹çšåŒãšåŒã°ãããããã£ãŠãã®èª¬ãè³æ¬åŠèª¬ãšãããã以äžãã®ç«å Žãã説æãé²ããããã ãåå®çè«ã®ãã¡ã財ç£ãšè³æ¬ãšããããããããªãæ§è³ªãæã€ãã«ã€ããŠã¯ãæ¢ã«è¿°ã¹ãããïŒ[[ç°¿èš/ç·è«/åºç€æŠå¿µ|第äžç¯ç¬¬äºç« ]]ïŒãæ¬ç« ã§ã¯ããã«ã¯è§Šããªãã
=== åå®å£åº§ã®èšå
¥æ³ ===
æååå®ã¯æ¬¡ã®ããã«ããŠè¡ãããã
<table style="float: right; border-collapse: collapse; ">
<caption style="text-align: left; ">ïŒç²ïŒ</caption>
<tr><th colspan="5" style="text-decoration: underline; ">çŸé</th></tr>
<tr><th colspan="2" style="border: 1px solid #000; border-left: none; border-top: 3px double; ">æ¥ä»</th><th style="width: 7em; border: 3px double #000; border-left: none; border-bottom: 1px solid; ">æèŠ</th><th colspan="3" style="border-top: 3px double #000; border-bottom: 1px solid #000; ">éé¡</th></tr>
<tr><td style="border-right: 1px solid #000; ">4</td><td style="border-right: 1px solid #000; ">1</td><td style="border-right: 3px double #000; ">æèš±åšé«</td><td></td><td style="border-right: 1px solid #000; text-align: right; ">1,000</td><td>00</td></tr>
<tr><td style="border-right: 1px solid #000; ">ã</td><td style="border-right: 1px solid #000; ">2</td><td style="border-right: 3px double #000; ">ååä»£æ¯æ</td><td>-</td><td style="border-right: 1px solid #000; text-align: right; ">500</td><td>00</td></tr>
<tr><td style="border-right: 1px solid #000; "></td><td style="border-right: 1px solid #000; "></td><td style="border-right: 3px double #000; "></td><td style="border-top: 1px solid #000; "></td><td style="border-right: 1px solid #000; text-align: right; border-top: 1px solid #000; ">500</td><td style="border-top: 1px solid #000; ">00</td></tr>
<tr><td style="border-right: 1px solid #000; ">ã</td><td style="border-right: 1px solid #000; ">5</td><td style="border-right: 3px double #000; ">åå代åå</td><td>+</td><td style="border-right: 1px solid #000; text-align: right; ">300</td><td>00</td></tr>
<tr><td style="border-right: 1px solid #000; "></td><td style="border-right: 1px solid #000; "></td><td style="border-right: 3px double #000; "></td><td style="border-top: 1px solid #000; "></td><td style="border-right: 1px solid #000; text-align: right; border-top: 1px solid #000; ">800</td><td style="border-top: 1px solid #000; ">00</td></tr>
<tr><td style="border-right: 1px solid #000; ">ã</td><td style="border-right: 1px solid #000; ">7</td><td style="border-right: 3px double #000; ">売æéåå</td><td>+</td><td style="border-right: 1px solid #000; text-align: right; ">250</td><td>00</td></tr>
<tr><td style="border-right: 1px solid #000; "></td><td style="border-right: 1px solid #000; "></td><td style="border-right: 3px double #000; "></td><td style="border-top: 1px solid #000; "></td><td style="border-right: 1px solid #000; text-align: right; border-top: 1px solid #000; ">1050</td><td style="border-top: 1px solid #000; ">00</td></tr>
<tr><td style="border-right: 1px solid #000; ">ã</td><td style="border-right: 1px solid #000; ">10</td><td style="border-right: 3px double #000; ">è²·æéæ¯æ</td><td>-</td><td style="border-right: 1px solid #000; text-align: right; ">700</td><td>00</td></tr>
<tr><td style="border-right: 1px solid #000; "></td><td style="border-right: 1px solid #000; "></td><td style="border-right: 3px double #000; "></td><td style="border-top: 1px solid #000; border-bottom: 3px double #000; "></td><td style="border-right: 1px solid #000; text-align: right; border-top: 1px solid #000; border-bottom: 3px double #000; ">350</td><td style="border-top: 1px solid #000; border-bottom: 3px double #000; ">00</td></tr>
</table>
ïŒäŸïŒ
; 4/1 : æ¬æ¥çŸéæèš±åšé«ï¿¥1,000.<span style="text-decoration: underline; ">00</span>ä¹ã
; 4/2 : ååã²è²·å
¥ã¬ãæ€ä»£éï¿¥500.<span style="text-decoration: underline; ">00</span>ã²çŸéããæ¯æãã
; 4/5 : ååã²å£²æž¡ã·ãæ€ä»£éï¿¥300.<span style="text-decoration: underline; ">00</span>ã²çŸéããååã«ã
; 4/7 : 売æéï¿¥250.<span style="text-decoration: underline; ">00</span>ã²çŸéããååã«ã
; 4/10 : è²·æéï¿¥700.<span style="text-decoration: underline; ">00</span>ã²çŸéããæ¯æãã
ãã®åœ¢åŒã楷段åŒèšç® Staffelrechnung ãŸãã¯æ®é«èšç® Saidorechnung ãšãããæ¥·æ®µåŒèšç®ã«ãã衚瀺圢åŒã¯ãåèšç®é
ç®ã®çŸåšé«ããã€ã§ããã ã¡ã«ç¥ãåŸãã®é·æãæããããããåé¢ããã§ã¯äŸ¡å€å€åã®ç·é¡ãå³ã¡äžäŸã§ã¯çŸéã®åå
¥ç·é¡ã𿝿ç·é¡ãšãããããã£ãããç¥ãããšãã§ããªããã®ã¿ãªããååŒæ°ãå€ããšãã«ã¯ééããçããããããããã以äžã®åœ¢åŒã¯æ¬¡ã®ããã«æ¹ããããã
<table style="float: right; border-collapse: collapse; ">
<caption style="text-align: left; ">ïŒä¹1ïŒ</caption>
<tr><th colspan="7" style="text-decoration: underline; ">çŸé</th></tr>
<tr><th colspan="2" style="border: 1px solid #000; border-left: none; border-top: 3px double; ">æ¥ä»</th><th style="width: 7em; border-top: 3px double #000; border-bottom: 1px solid #000; border-right: 3px double #000; ">æèŠ</th><th colspan="2" style="border: 3px double #000; border-bottom: 1px solid; ">åå
¥</th><th colspan="2" style="border-top: 3px double #000; border-bottom: 1px solid; ">æ¯åº</th></tr>
<tr><td style="border-right: 1px solid #000; ">4</td><td style="border-right: 1px solid #000; ">1</td><td style="border-right: 3px double #000; ">æèš±åšé«</td><td style="width: 4em; border-right: 1px solid #000; text-align: right; ">1,000</td><td style="border-right: 3px double #000; ">00</td><td style="width: 4em; border-right: 1px solid #000; text-align: right; "></td><td></td></tr>
<tr><td style="border-right: 1px solid #000; ">ã</td><td style="border-right: 1px solid #000; ">2</td><td style="border-right: 3px double #000; ">ååä»£æ¯æ</td><td style="border-right: 1px solid #000; text-align: right; "></td><td style="border-right: 3px double #000; "></td><td style="border-right: 1px solid #000; text-align: right; ">500</td><td>00</td></tr>
<tr><td style="border-right: 1px solid #000; ">ã</td><td style="border-right: 1px solid #000; ">5</td><td style="border-right: 3px double #000; ">åå代åå</td><td style="border-right: 1px solid #000; text-align: right; ">300</td><td style="border-right: 3px double #000; ">00</td><td style="border-right: 1px solid #000; text-align: right; "></td><td></td></tr>
<tr><td style="border-right: 1px solid #000; ">ã</td><td style="border-right: 1px solid #000; ">7</td><td style="border-right: 3px double #000; ">売æéåå</td><td style="border-right: 1px solid #000; text-align: right; ">250</td><td style="border-right: 3px double #000; ">00</td><td style="border-right: 1px solid #000; text-align: right; "></td><td></td></tr>
<tr><td style="border-right: 1px solid #000; ">ã</td><td style="border-right: 1px solid #000; ">10</td><td style="border-right: 3px double #000; ">è²·æéæ¯æ</td><td style="border-right: 1px solid #000; text-align: right; "></td><td style="border-right: 3px double #000; "></td><td style="border-right: 1px solid #000; text-align: right; ">700</td><td>00</td></tr>
</table>
ãã®åœ¢åŒã«ãããšãåå
¥ãšæ¯åºãšãåºå¥ããŠèšç®ããããããããã®ç·é¡ãç¥ãåŸããšãšãã«ãäž¡è
ã®å·®åŒèšç®ã«ãã£ãŠã容æã«æ®é«ãæ±ããããšãã§ãããã®ããèšç®ãåçŽã«ãªã£ãŠééããèµ·ããããšãå°ãªãã®ã§ããããããŠãã®åœ¢åŒã®åå®ã§åžžã«æ®é«ã瀺ãããšããã°ãæ®é«æ¬ãä»èšããŠæ¬¡æ²ã®ããã«ããã
<table style="clear: right; float: right; border-collapse: collapse; ">
<caption style="text-align: left; ">ïŒä¹2ïŒ</caption>
<tr><th colspan="9" style="text-decoration: underline; ">çŸé</th></tr>
<tr><th colspan="2" style="border: 1px solid #000; border-left: none; border-top: 3px double; ">æ¥ä»</th><th style="width: 7em; border-top: 3px double #000; border-bottom: 1px solid #000; border-right: 3px double #000; ">æèŠ</th><th colspan="2" style="border: 3px double #000; border-bottom: 1px solid; ">åå
¥</th><th colspan="2" style="border: 3px double #000; border-bottom: 1px solid; ">æ¯åº</th><th colspan="2" style="border-top: 3px double #000; border-bottom: 1px solid; ">æ®é«</th></tr>
<tr><td style="border-right: 1px solid #000; ">4</td><td style="border-right: 1px solid #000; ">1</td><td style="border-right: 3px double #000; ">æèš±åšé«</td><td style="width: 4em; border-right: 1px solid #000; text-align: right; ">1,000</td><td style="border-right: 3px double #000; ">00</td><td style="width: 4em; border-right: 1px solid #000; text-align: right; "></td><td style="border-right: 3px double #000; "></td><td style="width: 4em; border-right: 1px solid #000; text-align: right; ">1,000</td><td>00</td></tr>
<tr><td style="border-right: 1px solid #000; ">ã</td><td style="border-right: 1px solid #000; ">2</td><td style="border-right: 3px double #000; ">ååä»£æ¯æ</td><td style="border-right: 1px solid #000; text-align: right; "></td><td style="border-right: 3px double #000; "></td><td style="border-right: 1px solid #000; text-align: right; ">500</td><td style="border-right: 3px double #000; ">00</td><td style="border-right: 1px solid #000; text-align: right; ">500</td><td>00</td></tr>
<tr><td style="border-right: 1px solid #000; ">ã</td><td style="border-right: 1px solid #000; ">5</td><td style="border-right: 3px double #000; ">åå代åå</td><td style="border-right: 1px solid #000; text-align: right; ">300</td><td style="border-right: 3px double #000; ">00</td><td style="border-right: 1px solid #000; text-align: right; "></td><td style="border-right: 3px double #000; "></td><td style="border-right: 1px solid #000; text-align: right; ">800</td><td>00</td></tr>
<tr><td style="border-right: 1px solid #000; ">ã</td><td style="border-right: 1px solid #000; ">7</td><td style="border-right: 3px double #000; ">売æéåå</td><td style="border-right: 1px solid #000; text-align: right; ">250</td><td style="border-right: 3px double #000; ">00</td><td style="border-right: 1px solid #000; text-align: right; "></td><td style="border-right: 3px double #000; "></td><td style="border-right: 1px solid #000; text-align: right; ">1,050</td><td>00</td></tr>
<tr><td style="border-right: 1px solid #000; ">ã</td><td style="border-right: 1px solid #000; ">10</td><td style="border-right: 3px double #000; ">è²·æéæ¯æ</td><td style="border-right: 1px solid #000; text-align: right; "></td><td style="border-right: 3px double #000; "></td><td style="border-right: 1px solid #000; text-align: right; ">700</td><td style="border-right: 3px double #000; ">00</td><td style="border-right: 1px solid #000; text-align: right; ">350</td><td>00</td></tr>
</table>
ãããæ®é«åŒã®åå®ãšåŒã¶ããšã¯åç¯ç¬¬äºç« ã§æ¢ã«è¿°ã¹ããããããã®åœ¢åŒã§ã¯åæ¯ã®é顿¬ã坿¥ããŠããããã誀èšãçããããããã£ãŠä¹1ã®åœ¢åŒã次æ²äž1ã®ããã«ãªããããã«ãããæŽçããŠçŽé¢ã®äžçµæžãé¿ããããã«ãããšãäž2ã®åœ¢åŒã«ãªãããããæšæºåŒãšåŒã¶ããšãæ¢ã«è¿°ã¹ããšããã§ããã
<table style="border-collapse: collapse; ">
<caption style="text-align: left; ">ïŒäž1ïŒ</caption>
<tr><th colspan="10" style="text-decoration: underline; ">çŸé</th></tr>
<tr><td colspan="5" style="text-align: left; ">ïŒåæ¹ïŒ</td><td colspan="5" style="text-align: right; ">ïŒè²žæ¹ïŒ</td></tr>
<tr><th colspan="2" style="border: 1px solid #000; border-left: none; border-top: 3px double; ">æ¥ä»</th><th style="width: 7em; border-top: 3px double #000; border-bottom: 1px solid #000; border-right: 3px double #000; ">æèŠ</th><th colspan="2" style="border: 3px double #000; border-bottom: 1px solid; border-right-style: solid; ">åå
¥</th><th colspan="2" style="border: 1px solid #000; border-left: none; border-top: 3px double; ">æ¥ä»</th><th style="width: 7em; border-top: 3px double #000; border-bottom: 1px solid #000; border-right: 3px double #000; ">æèŠ</th><th colspan="2" style="border: 3px double #000; border-bottom: 1px solid; border-right: none; ">æ¯åº</th></tr>
<tr><td style="border-right: 1px solid #000; ">4</td><td style="border-right: 1px solid #000; ">1</td><td style="border-right: 3px double #000; ">æèš±åšé«</td><td style="width: 4em; border-right: 1px solid #000; text-align: right; ">1,000</td><td style="border-right: 3px solid #000; ">00</td><td style="border-right: 1px solid #000; "></td><td style="border-right: 1px solid #000; "></td><td style="border-right: 3px double #000; "></td><td style="width: 4em; border-right: 1px solid #000; text-align: right; "></td><td style="border-right: none; "></td></tr>
<tr><td style="border-right: 1px solid #000; "></td><td style="border-right: 1px solid #000; "></td><td style="border-right: 3px double #000; "></td><td style="border-right: 1px solid #000; text-align: right; "></td><td style="border-right: 3px solid #000; "></td><td style="border-right: 1px solid #000; ">4</td><td style="border-right: 1px solid #000; ">2</td><td style="border-right: 3px double #000; ">ååä»£æ¯æ</td><td style="border-right: 1px solid #000; text-align: right; ">500</td><td style="border-right: none; ">00</td></tr>
<tr><td style="border-right: 1px solid #000; ">ã</td><td style="border-right: 1px solid #000; ">5</td><td style="border-right: 3px double #000; ">åå代åå</td><td style="border-right: 1px solid #000; text-align: right; ">300</td><td style="border-right: 3px solid #000; ">00</td><td style="border-right: 1px solid #000; "></td><td style="border-right: 1px solid #000; "></td><td style="border-right: 3px double #000; "></td><td style="border-right: 1px solid #000; text-align: right; "></td><td style="border-right: none; "></td></tr>
<tr><td style="border-right: 1px solid #000; ">ã</td><td style="border-right: 1px solid #000; ">7</td><td style="border-right: 3px double #000; ">売æéåå</td><td style="border-right: 1px solid #000; text-align: right; ">250</td><td style="border-right: 3px solid #000; ">00</td><td style="border-right: 1px solid #000; "></td><td style="border-right: 1px solid #000; "></td><td style="border-right: 3px double #000; "></td><td style="border-right: 1px solid #000; text-align: right; "></td><td style="border-right: none; "></td></tr>
<tr><td style="border-right: 1px solid #000; "></td><td style="border-right: 1px solid #000; "></td><td style="border-right: 3px double #000; "></td><td style="border-right: 1px solid #000; text-align: right; "></td><td style="border-right: 3px solid #000; "></td><td style="border-right: 1px solid #000; ">ã</td><td style="border-right: 1px solid #000; ">10</td><td style="border-right: 3px double #000; ">è²·æéæ¯æ</td><td style="border-right: 1px solid #000; text-align: right; ">700</td><td style="border-right: none; ">00</td></tr>
</table>
<table style="border-collapse: collapse; ">
<caption style="text-align: left; ">ïŒäž2ïŒ</caption>
<tr><th colspan="10" style="text-decoration: underline; ">çŸé</th></tr>
<tr><td colspan="5" style="text-align: left; ">ïŒåæ¹ïŒ</td><td colspan="5" style="text-align: right; ">ïŒè²žæ¹ïŒ</td></tr>
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ïŒ'''äŸ'''ïŒååï¿¥1,000.<span style="text-decoration: underline; ">00</span>ã²è²·å
¥ã¬ä»£éãçŸéããæ¯æãã
{| style="margin-left: 2em; "
| ïŒåïŒåå || 1,000.<span style="text-decoration: underline; ">00</span> || style="padding-left: 2em; " | ïŒè²žïŒçŸé || 1,000.<span style="text-decoration: underline; ">00</span>
|}
ããããŠãããã¯åååå®ã®åæ¹ãžï¿¥1,000.<span style="text-decoration: underline; ">00</span>èšå
¥ãããŸãçŸéåå®ã®è²žæ¹ãžï¿¥1,000.<span style="text-decoration: underline; ">00</span>èšå
¥ããã®æå³ã§ãããããäžèšã®ä»èš³ãããå
åž³é¢ä¿å£åº§ãžã¯æ¬¡ã®ããã«ç§»èšããããä»èš³ããåå®å£åº§ãžç§»èšããããšããè»¢èš Posting ãšåä»ããã
{| style="margin: 1ex; border-collapse: collapse; float: left; "
| style="width: 4em; border-bottom: 1px solid #000; text-align: left; " | ïŒåïŒ || colspan="2" style="border-bottom: 1px solid #000; text-align: center; " | åå || style="width: 4em; border-bottom: 1px solid #000; text-align: right; " | ïŒè²žïŒ
|-
| çŸé || style="width: 4em; border-right: 1px solid #000; text-align: right; " | 1,000 || style="width: 4em; " | ||
|}
{| style="margin: 1ex; border-collapse: collapse; "
| style="width: 4em; border-bottom: 1px solid #000; text-align: left; " | ïŒåïŒ || colspan="2" style="border-bottom: 1px solid #000; text-align: center; " | çŸé || style="width: 4em; border-bottom: 1px solid #000; text-align: right; " | ïŒè²žïŒ
|-
| || style="width: 4em; border-right: 1px solid #000; " | || style="width: 4em; " | åå || style="text-align: right; " | 1,000
|}<br style="clear: both; " />
ãã®ããã«ååŒãåçŽã§ããå Žåã«ã¯ããããä»åããããšã¯å¿
ãããå°é£ã§ãªãããããååŒãè€éã§ã倿°ã®åå®ã«èšå
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# è³ç£åå®ã¯ãå¢å ã®ãšãåæ¹ã«ãæžå°ã®ãšã貞æ¹ã
# è² åµåå®ã¯ãå¢å ã®ãšã貞æ¹ã«ãæžå°ã®ãšãåæ¹ã
# è³æ¬éåå®ã¯ãå¢å ã®ãšã貞æ¹ã«ãæžå°ã®ãšãåæ¹ã
# å©çåå®ã¯ãçºçã®ãšã貞æ¹ã«ãæžå°ã®ãšãåæ¹ã
# æå€±åå®ã¯ãçºçã®ãšãåæ¹ã«ãæžå°ã®ãšã貞æ¹ã
=== ä»èš³ããã³è»¢èšã®äŸç€º ===
ä»¥äžæ°åã®ååŒäŸãä»®èšããŠããã®ä»èš³ããã³åé¢ä¿åå®å£åº§ãžã®èšå
¥äŸã瀺ããã
* 1. çŸéï¿¥3,000.<span style="text-decoration: underline; ">00</span>ã²å
å
¥ã·ãå¶æ¥ã²å§ã ã
{| style="margin-left: 2em; "
| ïŒåïŒ || çŸé || 3,000.<span style="text-decoration: underline; ">00</span> || style="padding-left: 2em; " | ïŒè²žïŒ || è³æ¬é || 3,000.<span style="text-decoration: underline; ">00</span>
|-
| || colspan="2" style="text-align: center; " | ïŒè³ç£ã®å¢ïŒ || || colspan="2" style="text-align: center; " | ïŒè³æ¬ã®å¢ïŒ
|}
* 2. åºçšåšå
·äžåŒã²è²·å
¥ã¬ãæ€ä»£éï¿¥750.<span style="text-decoration: underline; ">00</span>ã²çŸéããæ¯æãã
{| style="margin-left: 2em; "
| ïŒåïŒ || ä»åš || 750.<span style="text-decoration: underline; ">00</span> || style="padding-left: 2em; " | ïŒè²žïŒ || çŸé || 750.<span style="text-decoration: underline; ">00</span>
|-
| || colspan="2" style="text-align: center; " | ïŒè³ç£ã®å¢ïŒ || || colspan="2" style="text-align: center; " | ïŒè³ç£ã®æžïŒ
|}
* 3. ååï¿¥3,000.<span style="text-decoration: underline; ">00</span>ã²è²·å
¥ã¬ã代éãå
åé¡ãçŸéããæ¯æããåé¡ãæåãã¹ã
{| style="margin-left: 2em; "
| || || || || â || çŸé || 1,500.<span style="text-decoration: underline; ">00</span>
|-
| ïŒåïŒ || åå || 3,000.<span style="text-decoration: underline; ">00</span> || style="padding-left: 2em; " | ïŒè²žïŒ || †|| colspan="2" style="text-align: center; " | ïŒè³ç£ã®æžïŒ
|-
| || colspan="2" style="text-align: center; " | ïŒè³ç£ã®å¢ïŒ || || â || è²·æé || 1,500.<span style="text-decoration: underline; ">00</span>
|-
| || || || || â || colspan="2" style="text-align: center; " | ïŒè² åµã®å¢ïŒ
|}
* 4. å䟡¥1,000.<span style="text-decoration: underline; ">00</span>ãååã²ï¿¥1,180.<span style="text-decoration: underline; ">00</span>ã売枡ã·ã代éçŸéããååã«ã
{| style="margin-left: 2em; "
| || || || || â || åå || 1,000.<span style="text-decoration: underline; ">00</span>
|-
| ïŒåïŒ || çŸé || 1,180.<span style="text-decoration: underline; ">00</span> || style="padding-left: 2em; " | ïŒè²žïŒ || †|| colspan="2" style="text-align: center; " | ïŒè³ç£ã®æžïŒ
|-
| || colspan="2" style="text-align: center; " | ïŒè³ç£ã®å¢ïŒ || || â || åå売買ç || 180.<span style="text-decoration: underline; ">00</span>
|-
| || || || || â || colspan="2" style="text-align: center; " | ïŒå©çã®å¢ïŒ
|}
* 5. å䟡¥1,000.<span style="text-decoration: underline; ">00</span>ãååã²ï¿¥1,200.<span style="text-decoration: underline; ">00</span>ã売枡ã·ã代éãå
ï¿¥400.<span style="text-decoration: underline; ">00</span>ãçŸéããååãªãæ®é¡ãæè²žãã¹ã
{| style="margin-left: 2em; "
| || â|| çŸé || 400.<span style="text-decoration: underline; ">00</span> || || â || åå || 1,000.<span style="text-decoration: underline; ">00</span>
|-
| ïŒåïŒ || †|| colspan="2" style="text-align: center; " | ïŒè³ç£ã®å¢ïŒ || style="padding-left: 2em; " | ïŒè²žïŒ || †|| colspan="2" style="text-align: center; " | ïŒè³ç£ã®æžïŒ
|-
| || â || 売æé || 800.<span style="text-decoration: underline; ">00</span> || || â || åå売買ç || 200.<span style="text-decoration: underline; ">00</span>
|-
| || â || colspan="2" style="text-align: center; " | ïŒè³ç£ã®å¢ïŒ || || â || colspan="2" style="text-align: center; " | ïŒå©çã®å¢ïŒ
|}
* 6. è²·æéãå
ï¿¥1,000.<span style="text-decoration: underline; ">00</span>ã²çŸéããæ¯æãã
{| style="margin-left: 2em; "
| ïŒåïŒ || è²·æé || 1,000.<span style="text-decoration: underline; ">00</span> || style="padding-left: 2em; " | ïŒè²žïŒ || çŸé || 1,000.<span style="text-decoration: underline; ">00</span>
|-
| || colspan="2" style="text-align: center; " | ïŒè² åµã®æžïŒ || || colspan="2" style="text-align: center; " | ïŒè³ç£ã®æžïŒ
|}
* 7. å¶æ¥è«žå
¥è²»ã²æ¬¡ãéãªçŸéããæ¯æãã
{| style="margin-left: 2em; "
| å®¶è³ || ï¿¥100.<span style="text-decoration: underline; ">00</span> || style="padding-left: 2em; " | éè²» || ï¿¥50.<span style="text-decoration: underline; ">00</span>
|}
{| style="margin-left: 2em; "
| || â|| å®¶è³ || 100.<span style="text-decoration: underline; ">00</span>
|-
| ïŒåïŒ || †|| colspan="2" style="text-align: center; " | ïŒæå€±ã®å¢ïŒ || style="padding-left: 2em; " | ïŒè²žïŒ || çŸé || 150.<span style="text-decoration: underline; ">00</span>
|-
| || â || éè²» || 50.<span style="text-decoration: underline; ">00</span> || || colspan="2" style="text-align: center; " | ïŒè³ç£ã®æžïŒ
|-
| || â || colspan="2" style="text-align: center; " | ïŒæå€±ã®å¢ïŒ
|}
* 8. åºäž»ç§çšãã¿ã¡çŸéï¿¥100.<span style="text-decoration: underline; ">00</span>ã²åŒåºã¹ã
{| style="margin-left: 2em; "
| ïŒåïŒ || è³æ¬é || 100.<span style="text-decoration: underline; ">00</span> || style="padding-left: 2em; " | ïŒè²žïŒ || çŸé || 100.<span style="text-decoration: underline; ">00</span>
|-
| || colspan="2" style="text-align: center; " | ïŒè³æ¬ã®æžïŒ || || colspan="2" style="text-align: center; " | ïŒè³ç£ã®æžïŒ
|}
{| style="float: left; border-collapse: collapse; margin: 1ex; "
| style="width: 5em; border-bottom: 1px solid #000; " | || colspan="2" style="text-align: center; border-bottom: 1px solid #000; " | çŸé || style="width: 5em; border-bottom: 1px solid #000; " |
|-
| 1. è³æ¬é || style="width: 5em; border-right: 1px solid #000; text-align: right; " | 3,000 || style="width: 5em; " | 2. ä»åš || style="text-align: right; " | 750
|-
| 4. è«žå£ || style="border-right: 1px solid #000; text-align: right; " | 1,180 || 3. åå || style="text-align: right; " | 1,500
|-
| 5. ã || style="border-right: 1px solid #000; text-align: right; " | 400 || 6. è²·æé || style="text-align: right; " | 1,000
|-
| || style="border-right: 1px solid #000; text-align: right; " | || 7. è«žå£ || style="text-align: right; " | 150
|-
| || style="border-right: 1px solid #000; text-align: right; " | || 8. è³æ¬é || style="text-align: right; " | 100
|}
{| style="border-collapse: collapse; margin: 1ex; "
| style="width: 5em; border-bottom: 1px solid #000; " | || colspan="2" style="text-align: center; border-bottom: 1px solid #000; " | ä»åš || style="width: 5em; border-bottom: 1px solid #000; " |
|-
| 2. çŸé || style="width: 5em; border-right: 1px solid #000; text-align: right; " | 750 || style="width: 5em; " | || style="width: 5em; text-align: right; " |
|}
{| style="border-collapse: collapse; margin: 1ex; "
| style="width: 5em; border-bottom: 1px solid #000; " | || colspan="2" style="text-align: center; border-bottom: 1px solid #000; " | è²·æé || style="width: 5em; border-bottom: 1px solid #000; " |
|-
| 6. çŸé || style="width: 5em; border-right: 1px solid #000; text-align: right; " | 1,000 || style="width: 5em; " | 3. åå || style="width: 5em; text-align: right; " | 1,500
|}<br style="clear: left; " />
{| style="float: left; border-collapse: collapse; margin: 1ex; "
| style="width: 5em; border-bottom: 1px solid #000; " | || colspan="2" style="text-align: center; border-bottom: 1px solid #000; " | 売æé || style="width: 5em; border-bottom: 1px solid #000; " |
|-
| 5. åå || style="width: 5em; border-right: 1px solid #000; text-align: right; " | 800 || style="width: 5em; " | || style="width: 5em; text-align: right; " |
|}
{| style="border-collapse: collapse; margin: 1ex; "
| style="width: 5em; border-bottom: 1px solid #000; " | || colspan="2" style="text-align: center; border-bottom: 1px solid #000; " | è³æ¬é || style="width: 5em; border-bottom: 1px solid #000; " |
|-
| 8. çŸé || style="width: 5em; border-right: 1px solid #000; text-align: right; " | 100 || style="width: 5em; " | 1. çŸé || style="width: 5em; text-align: right; " | 3,000
|}<br style="clear: left; " />
{| style="float: left; border-collapse: collapse; margin: 1ex; "
| style="width: 5em; border-bottom: 1px solid #000; " | || colspan="2" style="text-align: center; border-bottom: 1px solid #000; " | åå || style="width: 5em; border-bottom: 1px solid #000; " |
|-
| 3. è«žå£ || style="width: 5em; border-right: 1px solid #000; text-align: right; " | 3,000 || style="width: 5em; " | 4. çŸé || style="width: 5em; text-align: right; " | 1,000
|-
| || style="width: 5em; border-right: 1px solid #000; text-align: right; " | || style="width: 5em; " | 5. è«žå£ || style="width: 5em; text-align: right; " | 1,000
|}
{| style="border-collapse: collapse; margin: 1ex; "
| style="width: 5em; border-bottom: 1px solid #000; " | || colspan="2" style="text-align: center; border-bottom: 1px solid #000; " | åå売買ç || style="width: 5em; border-bottom: 1px solid #000; " |
|-
| || style="width: 5em; border-right: 1px solid #000; text-align: right; " | || style="width: 5em; " | 4. çŸé || style="width: 5em; text-align: right; " | 180
|-
| || style="width: 5em; border-right: 1px solid #000; text-align: right; " | || style="width: 5em; " | 5. è«žå£ || style="width: 5em; text-align: right; " | 200
|}<br style="clear: left; " />
{| style="float: left; border-collapse: collapse; margin: 1ex; "
| style="width: 5em; border-bottom: 1px solid #000; " | || colspan="2" style="text-align: center; border-bottom: 1px solid #000; " | å®¶è³ || style="width: 5em; border-bottom: 1px solid #000; " |
|-
| 7. çŸé || style="width: 5em; border-right: 1px solid #000; text-align: right; " | 100 || style="width: 5em; " | || style="width: 5em; text-align: right; " |
|}
{| style="border-collapse: collapse; margin: 1ex; "
| style="width: 5em; border-bottom: 1px solid #000; " | || colspan="2" style="text-align: center; border-bottom: 1px solid #000; " | éè²» || style="width: 5em; border-bottom: 1px solid #000; " |
|-
| 7. çŸé || style="width: 5em; border-right: 1px solid #000; text-align: right; " | 50 || style="width: 5em; " | || style="width: 5em; text-align: right; " |
|}<br style="clear: left; " />
=== 貞åå¹³åã®ç ===
ãã®ããã«ãååŒã貞ååæ¹ãšãã«äžåå®ããæç«ããŠããå ŽåïŒ1, 2, 6, 8ïŒã¯ãã¡ããã貞åããããäžæ¹ïŒ3, 4, 7ïŒãŸãã¯åæ¹ïŒ5ïŒãäºåå®ãããªãå Žåã§ãã貞ååæ¹ã®ååèšéé¡ã¯çžçããããããããå
šåå®å£åº§ã«ã€ããŠèгå¯ããã°ãããã«å€æ°ã®ååŒãèšå
¥ããããŠãã貞ååæ¹ã®åèšéé¡ã¯å¿
ãçžå¹³åããïŒé£ãåãïŒéçã§ãã£ãŠãããã貞åå¹³åã®çãšããããã®åçã«ãã£ãŠãè€åŒç°¿èšã§ã¯èšåž³èšç®ã®æ£ããéããå
šåå®å£åº§ã®åæ¹åŽéé¡ã®åãšè²žæ¹åŽéé¡ã®åãšã¯å¹³åãïŒé£ãåãïŒããããã®å¹³åã«ããŠç Žããããèšåž³èšç®ã®ã©ããã«èª€èšè±æŒã®åããããšãç«èšŒããããããã®ããã«ãèªããã®èšåž³èšç®ã®æåŠãæ€èšŒãåŸãææ®µãæããããšããè€åŒç°¿èšã®èªå·±ç®¡çãšããããã®èªæ€äœçšããè€åŒç°¿èšã®äžç¹åŸŽããªãã®ã§ããã
=== 埩ç¿åé¡ ===
# äžèšè«žååŒã¯ãããªãèšåž³èŠçŽ ããæãç«ã€ãã
## çŸéï¿¥2,000.<span style="text-decoration: underline; ">00</span>ã²å
å
¥ã¬ã¹ã
## åºçšåšå
·äžåŒï¿¥700.<span style="text-decoration: underline; ">00</span>ã²çŸéããè²·å
¥ã«ã
## ååï¿¥1,000.<span style="text-decoration: underline; ">00</span>ã²è²·å
¥ã¬ä»£éãæåãã¹ã
## äžèšååå
šéšã²ï¿¥1,200.<span style="text-decoration: underline; ">00</span>ãã売枡ã·ã代éãæè²žãã¹ã
## éè¡ãšãªï¿¥1,000.<span style="text-decoration: underline; ">00</span>ã²åå
¥ã¬ãæ€å©æ¯ï¿¥10.<span style="text-decoration: underline; ">00</span>ã²å·®åŒã«ã¬ãæåéã²çŸéããååã«ã
## è²·æéï¿¥1,000.<span style="text-decoration: underline; ">00</span>ã²çŸéããæ¯æãã
## ååï¿¥3,000.<span style="text-decoration: underline; ">00</span>ã²è²·å
¥ã¬ã代éãå
ï¿¥1,000.<span style="text-decoration: underline; ">00</span>ãçŸéããæ¯æããæ®é¡ãæãã¹ã
## 売æéï¿¥1,200.<span style="text-decoration: underline; ">00</span>ã²çŸéããååã«ã
## å¶æ¥è«žå
¥è²»ï¿¥60.<span style="text-decoration: underline; ">00</span>ã²çŸéããæ¯æãã
## éè¡ãåå
¥éï¿¥1,000.<span style="text-decoration: underline; ">00</span>ã²çŸéããæ¯æãã
# åé¡1ã®è«žååŒãä»èš³ããç¥åŒã®åå®å£åº§ãèšããŠè»¢èšããã
==== åç ====
ç»é¢äžã«ãããåçã®é²èЧã¯ã以äžã®ç©ºéãç¯å²éžæããŠæåãå転ããããšã«ãã£ãŠåŸãããã
<div style="color: #eee; background-color: #eee; ">
## è³ç£ã®å¢ãšè³æ¬ã®å¢
## è³ç£ã®å¢ãšè³ç£ã®æž
## è³ç£ã®å¢ãšè² åµã®å¢
## è³ç£ã®å¢ãšè³ç£ã®æžã»å©çã®å¢
## è³ç£ã®å¢ãšè² åµã®å¢ã»è³ç£ã®æž
## è² åµã®æžãšè³ç£ã®æž
## è³ç£ã®å¢ãšè³ç£ã®æžã»è² åµã®å¢
## è³ç£ã®å¢ãšè³ç£ã®æž
## æå€±ã®å¢ãšè³ç£ã®æž
## è² åµã®æžãšè³ç£ã®å¢
# 次ã®éãã
{| style="float: left; border-collapse: collapse; margin: 1ex; "
| style="width: 5em; border-bottom: 1px solid #000; " | || colspan="2" style="text-align: center; border-bottom: 1px solid #000; " | çŸé || style="width: 5em; border-bottom: 1px solid #000; " |
|-
| 1. è³æ¬é || style="width: 5em; border-right: 1px solid #000; text-align: right; " | 3,000 || style="width: 5em; " | 2. ä»åš || style="text-align: right; " | 750
|-
| 4. è«žå£ || style="border-right: 1px solid #000; text-align: right; " | 1,180 || 3. åå || style="text-align: right; " | 1,500
|-
| 5. ã || style="border-right: 1px solid #000; text-align: right; " | 400 || 6. è²·æé || style="text-align: right; " | 1,000
|-
| || style="border-right: 1px solid #000; text-align: right; " | || 7. è«žå£ || style="text-align: right; " | 150
|-
| || style="border-right: 1px solid #000; text-align: right; " | || 8. è³æ¬é || style="text-align: right; " | 100
|}
{| style="border-collapse: collapse; margin: 1ex; "
| style="width: 5em; border-bottom: 1px solid #000; " | || colspan="2" style="text-align: center; border-bottom: 1px solid #000; " | ä»åš || style="width: 5em; border-bottom: 1px solid #000; " |
|-
| 2. çŸé || style="width: 5em; border-right: 1px solid #000; text-align: right; " | 750 || style="width: 5em; " | || style="width: 5em; text-align: right; " |
|}
{| style="border-collapse: collapse; margin: 1ex; "
| style="width: 5em; border-bottom: 1px solid #000; " | || colspan="2" style="text-align: center; border-bottom: 1px solid #000; " | è²·æé || style="width: 5em; border-bottom: 1px solid #000; " |
|-
| 6. çŸé || style="width: 5em; border-right: 1px solid #000; text-align: right; " | 1,000 || style="width: 5em; " | 3. åå || style="width: 5em; text-align: right; " | 1,500
|}<br style="clear: left; " />
{| style="float: left; border-collapse: collapse; margin: 1ex; "
| style="width: 5em; border-bottom: 1px solid #000; " | || colspan="2" style="text-align: center; border-bottom: 1px solid #000; " | 売æé || style="width: 5em; border-bottom: 1px solid #000; " |
|-
| 5. åå || style="width: 5em; border-right: 1px solid #000; text-align: right; " | 800 || style="width: 5em; " | || style="width: 5em; text-align: right; " |
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{| style="border-collapse: collapse; margin: 1ex; "
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|-
| 8. çŸé || style="width: 5em; border-right: 1px solid #000; text-align: right; " | 100 || style="width: 5em; " | 1. çŸé || style="width: 5em; text-align: right; " | 3,000
|}<br style="clear: left; " />
{| style="float: left; border-collapse: collapse; margin: 1ex; "
| style="width: 5em; border-bottom: 1px solid #000; " | || colspan="2" style="text-align: center; border-bottom: 1px solid #000; " | åå || style="width: 5em; border-bottom: 1px solid #000; " |
|-
| 3. è«žå£ || style="width: 5em; border-right: 1px solid #000; text-align: right; " | 3,000 || style="width: 5em; " | 4. çŸé || style="width: 5em; text-align: right; " | 1,000
|-
| || style="width: 5em; border-right: 1px solid #000; text-align: right; " | || style="width: 5em; " | 5. è«žå£ || style="width: 5em; text-align: right; " | 1,000
|}
{| style="border-collapse: collapse; margin: 1ex; "
| style="width: 5em; border-bottom: 1px solid #000; " | || colspan="2" style="text-align: center; border-bottom: 1px solid #000; " | åå売買ç || style="width: 5em; border-bottom: 1px solid #000; " |
|-
| || style="width: 5em; border-right: 1px solid #000; text-align: right; " | || style="width: 5em; " | 4. çŸé || style="width: 5em; text-align: right; " | 180
|-
| || style="width: 5em; border-right: 1px solid #000; text-align: right; " | || style="width: 5em; " | 5. è«žå£ || style="width: 5em; text-align: right; " | 200
|}<br style="clear: left; " />
{| style="float: left; border-collapse: collapse; margin: 1ex; "
| style="width: 5em; border-bottom: 1px solid #000; " | || colspan="2" style="text-align: center; border-bottom: 1px solid #000; " | å®¶è³ || style="width: 5em; border-bottom: 1px solid #000; " |
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|}
{| style="border-collapse: collapse; margin: 1ex; "
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[[category:äŒèšåŠ]]
[[category:ç°¿èšè«|ãµããã]]
| null |
2019-10-04T07:15:38Z
|
[
"å©çšè
:Akaniji/Template:ååŸ"
] |
https://ja.wikibooks.org/wiki/%E7%B0%BF%E8%A8%98/%E8%A4%87%E5%BC%8F%E7%B0%BF%E8%A8%98%E3%81%AE%E7%B5%84%E7%B9%94/%E8%A4%87%E5%BC%8F%E7%B0%BF%E8%A8%98%E3%81%AE%E5%9F%BA%E7%A4%8E
|
16,616 |
èŸ²å°æ³ç¬¬64æ¡
|
æ³åŠ>æ°äºæ³>ã³ã³ã¡ã³ã¿ãŒã«èŸ²å°æ³
ã眰å1ã
2022幎ã以äžã®ãšããæ¹æ£(æœè¡æ¥2025幎6æ1æ¥)ã
|
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|
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==æ¡æ==
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==解説==
:æ¬æ¡ã𿬡æ¡ã¯çœªè³ªã®éãããèªç±åãèŠå®ããã
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==åç
§æ¡æ==
----
{{ååŸ
|[[ã³ã³ã¡ã³ã¿ãŒã«èŸ²å°æ³|èŸ²å°æ³]]
|[[ã³ã³ã¡ã³ã¿ãŒã«èŸ²å°æ³#s6|第6ç« çœ°å]]<br>
|[[èŸ²å°æ³ç¬¬63æ¡ã®2|第63æ¡ã®2]]<br>ïŒéçšäžã®é
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|[[èŸ²å°æ³ç¬¬65æ¡|第65æ¡]]<br>ã眰å2ã
}}
{{stub|law}}
[[category:èŸ²å°æ³|64]]
[[category:åäºçœ°|ã®èŸ²å°64]]
|
2012-01-07T12:13:59Z
|
2023-12-22T05:56:25Z
|
[
"ãã³ãã¬ãŒã:ååŸ",
"ãã³ãã¬ãŒã:Stub"
] |
https://ja.wikibooks.org/wiki/%E8%BE%B2%E5%9C%B0%E6%B3%95%E7%AC%AC64%E6%9D%A1
|
16,617 |
èŸ²å°æ³ç¬¬65æ¡
|
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2022幎ã以äžã®ãšããæ¹æ£(æœè¡æ¥2025幎6æ1æ¥)ã
|
[
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"text": "æ³åŠ>æ°äºæ³>ã³ã³ã¡ã³ã¿ãŒã«èŸ²å°æ³",
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"title": "æ¡æ"
},
{
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"tag": "p",
"text": "2022幎ã以äžã®ãšããæ¹æ£(æœè¡æ¥2025幎6æ1æ¥)ã",
"title": "æ¡æ"
}
] |
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|
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:ïŒæ¹æ£åïŒæ²åœ¹
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:æ¬æ¡ãšåæ¡ã¯çœªè³ªã®éãããèªç±åãèŠå®ããã
:æ¬æ¡ã§å¯Ÿè±¡ãšãªãã®ã¯ã[[èŸ²å°æ³ç¬¬49æ¡|第49æ¡]]ã®ç«å
¥æ€æ»ã®æåŠçã察象ãšãªãã
==åç
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----
{{ååŸ
|[[ã³ã³ã¡ã³ã¿ãŒã«èŸ²å°æ³|èŸ²å°æ³]]
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|[[èŸ²å°æ³ç¬¬64æ¡|第64æ¡]]<br>ã眰å1ã
|[[èŸ²å°æ³ç¬¬66æ¡|第66æ¡]]<br>ã眰å3ã
}}
{{stub|law}}
[[category:èŸ²å°æ³|65]]
[[category:åäºçœ°|ã®èŸ²å°65]]
|
2012-01-07T12:16:53Z
|
2023-12-22T05:56:52Z
|
[
"ãã³ãã¬ãŒã:ååŸ",
"ãã³ãã¬ãŒã:Stub"
] |
https://ja.wikibooks.org/wiki/%E8%BE%B2%E5%9C%B0%E6%B3%95%E7%AC%AC65%E6%9D%A1
|
16,618 |
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|
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|
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},
{
"paragraph_id": 1,
"tag": "p",
"text": "ã眰å3ã",
"title": "æ¡æ"
}
] |
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|
[[æ³åŠ]]ïŒ[[æ°äºæ³]]ïŒ[[ã³ã³ã¡ã³ã¿ãŒã«èŸ²å°æ³]]
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ã®èŠå®ã«ããåžçºæé·ã®åœä»€ã«éåããè
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==解説==
==åç
§æ¡æ==
----
{{ååŸ
|[[ã³ã³ã¡ã³ã¿ãŒã«èŸ²å°æ³|èŸ²å°æ³]]
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|[[èŸ²å°æ³ç¬¬67æ¡|第67æ¡]]<br>ã眰å4ã
}}
{{stub|law}}
[[category:èŸ²å°æ³|66]]
[[category:åäºçœ°|ã®èŸ²å°66]]
|
2012-01-07T12:18:12Z
|
2023-12-22T05:57:12Z
|
[
"ãã³ãã¬ãŒã:ååŸ",
"ãã³ãã¬ãŒã:Stub"
] |
https://ja.wikibooks.org/wiki/%E8%BE%B2%E5%9C%B0%E6%B3%95%E7%AC%AC66%E6%9D%A1
|
16,619 |
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|
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|
[
{
"paragraph_id": 0,
"tag": "p",
"text": "æ³åŠ>æ°äºæ³>ã³ã³ã¡ã³ã¿ãŒã«èŸ²å°æ³",
"title": ""
},
{
"paragraph_id": 1,
"tag": "p",
"text": "ã眰å4ã",
"title": "æ¡æ"
}
] |
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|
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==解説==
:[[䞡眰èŠå®]]
==åç
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----
{{ååŸ
|[[ã³ã³ã¡ã³ã¿ãŒã«èŸ²å°æ³|èŸ²å°æ³]]
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|[[èŸ²å°æ³ç¬¬68æ¡|第68æ¡]]<br>ã眰å5ã
}}
{{stub|law}}
[[category:èŸ²å°æ³|67]]
[[category:åäºçœ°|ã®èŸ²å°67]]
[[category:䞡眰èŠå®|ã®èŸ²å°67]]
|
2012-01-07T12:19:56Z
|
2023-12-22T05:57:42Z
|
[
"ãã³ãã¬ãŒã:ååŸ",
"ãã³ãã¬ãŒã:Stub"
] |
https://ja.wikibooks.org/wiki/%E8%BE%B2%E5%9C%B0%E6%B3%95%E7%AC%AC67%E6%9D%A1
|
16,620 |
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|
æ³åŠ>æ°äºæ³>ã³ã³ã¡ã³ã¿ãŒã«èŸ²å°æ³
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|
[
{
"paragraph_id": 0,
"tag": "p",
"text": "æ³åŠ>æ°äºæ³>ã³ã³ã¡ã³ã¿ãŒã«èŸ²å°æ³",
"title": ""
},
{
"paragraph_id": 1,
"tag": "p",
"text": "ã眰å5ã",
"title": "æ¡æ"
}
] |
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|
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==解説==
:[[è¡æ¿çœ°]]
==åç
§æ¡æ==
----
{{ååŸ
|[[ã³ã³ã¡ã³ã¿ãŒã«èŸ²å°æ³|èŸ²å°æ³]]
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|[[èŸ²å°æ³ç¬¬69æ¡|第69æ¡]]<br>ã眰å6ã
}}
{{stub|law}}
[[category:èŸ²å°æ³|68]]
[[category:è¡æ¿çœ°|ã®èŸ²å°68]]
|
2012-01-07T12:21:21Z
|
2023-12-22T05:37:19Z
|
[
"ãã³ãã¬ãŒã:ååŸ",
"ãã³ãã¬ãŒã:Stub"
] |
https://ja.wikibooks.org/wiki/%E8%BE%B2%E5%9C%B0%E6%B3%95%E7%AC%AC68%E6%9D%A1
|
16,621 |
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|
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|
[
{
"paragraph_id": 0,
"tag": "p",
"text": "æ³åŠ>æ°äºæ³>ã³ã³ã¡ã³ã¿ãŒã«èŸ²å°æ³",
"title": ""
},
{
"paragraph_id": 1,
"tag": "p",
"text": "ã眰å6ã",
"title": "æ¡æ"
}
] |
æ³åŠïŒæ°äºæ³ïŒã³ã³ã¡ã³ã¿ãŒã«èŸ²å°æ³
|
[[æ³åŠ]]ïŒ[[æ°äºæ³]]ïŒ[[ã³ã³ã¡ã³ã¿ãŒã«èŸ²å°æ³]]
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==解説==
:[[è¡æ¿çœ°]]
==åç
§æ¡æ==
----
{{ååŸ
|[[ã³ã³ã¡ã³ã¿ãŒã«èŸ²å°æ³|èŸ²å°æ³]]
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|[[èŸ²å°æ³ç¬¬68æ¡|第68æ¡]]<br>ã眰å5ã
|-
}}
{{stub|law}}
[[category:èŸ²å°æ³|69]]
[[category:è¡æ¿çœ°|ã®èŸ²å°69]]
|
2012-01-07T12:22:25Z
|
2023-12-22T05:37:58Z
|
[
"ãã³ãã¬ãŒã:ååŸ",
"ãã³ãã¬ãŒã:Stub"
] |
https://ja.wikibooks.org/wiki/%E8%BE%B2%E5%9C%B0%E6%B3%95%E7%AC%AC69%E6%9D%A1
|
16,623 |
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çœå®³è£åä¿éºæ³ç¬¬12æ¡ã®2
|
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çœå®³è£åä¿éºæ³ (å)(次)
|
[
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"paragraph_id": 0,
"tag": "p",
"text": "ã³ã³ã¡ã³ã¿ãŒã«>ã³ã³ã¡ã³ã¿ãŒã«åŽå>åŽåè
çœå®³è£åä¿éºæ³ (å)(次)",
"title": ""
},
{
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"text": "",
"title": "å€äŸ"
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2020-10-06T22:27:50Z
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"text": "å±åºæžã®ä»ã«æ¬¡ã®æžé¡ãæ·»ä»ããªããã°ãªããªããã®ãšãããŠãã(æœè¡èŠå第29æ¡ - æ³ä»€ããŒã¿ããŒã¹)ã",
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ãæ²ããããŠãã(æœè¡èŠå第30æ¡ - æ³ä»€ããŒã¿ããŒã¹)ã",
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[[Category:蟲æ¥]]
[[Category:èŸ²å°æ³]]
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2023-01-08T03:05:23Z
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16,676 |
æåšè¿éïŒãããã¯ããã«ããïŒ
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[[Category:äžåœèª|ãšãã»ãA3]]
[[Category:äžåœèª_èªæ¬_å
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| null |
2018-10-23T08:03:53Z
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[
"ãã³ãã¬ãŒã:Stub"
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https://ja.wikibooks.org/wiki/%E6%88%91%E5%9C%A8%E8%BF%99%E9%87%8C%EF%BC%88%E3%82%8F%E3%81%9F%E3%81%97%E3%81%AF%E3%81%93%E3%81%93%E3%81%AB%E3%81%84%E3%82%8B%EF%BC%89
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